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<title language="en" type="main">Guidance on the selection and implementation of performance requirements for utility meters containing additional functionalities</title>

<title language="en" type="title-main">Guidance on the selection and implementation of performance requirements for utility meters containing additional functionalities</title>
<docidentifier primary="true" type="ISO">OIML E 6</docidentifier><docnumber>6</docnumber><contributor><role type="author"/><organization>
<name>International Organization of Legal Metrology</name>
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<name>International Organization of Legal Metrology</name>
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<name>International Organization of Legal Metrology</name>
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<name>International Organization of Legal Metrology</name>
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<boilerplate><copyright-statement>

<clause id="_70752f07-eceb-3357-b973-bf7de0c08024" inline-header="false" obligation="normative"><p id="_58f5c789-2f8b-a7b7-b41f-8e6da5175afb">© OIML 2011</p>

<p id="_6711e67c-7bc3-b668-a67f-ec68c6b24d99" align="left">Bureau International de Métrologie Légale<br/> 11, rue Turgot – 75009 Paris – France<br/> Telephone: 33 (0)1 48 78 12 82<br/> Fax: 33 (0)1 42 82 17 27<br/> E-mail: link:mailto:biml@oiml.org<br/> Internet:  <link target="https://www.oiml.org">www.oiml.org</link></p>
</clause>
</copyright-statement>
<feedback-statement>

<clause id="_c93b7b8e-c823-7557-2ecf-8a9b8feb9a61" inline-header="false" obligation="normative"><p id="_d0a674b7-3667-12e4-81ba-deec26ebe4bb">OIML Publications may be downloaded from the OIML web site in the form of PDF files. Additional information on OIML Publications may be obtained from the Organisation’s headquarters:</p>

<p id="_f0f7fd17-e1fc-5b10-60ff-c6d972b4eaa1" align="left">Bureau International de Métrologie Légale<br/> 11, rue Turgot – 75009 Paris – France<br/> Telephone: 33 (0)1 48 78 12 82<br/> Fax: 33 (0)1 42 82 17 27<br/> E-mail:  <link target="mailto:biml@oiml.org"/><br/> Internet:  <link target="https://www.oiml.org">www.oiml.org</link></p>
</clause>
</feedback-statement></boilerplate><preface><foreword id="_71abb63e-9a9b-b2cb-6345-3a509d7bbea1" obligation="informative">
<title id="_41c9fad3-d4c1-eecc-4fad-f91704acc026">Foreword</title>
<clause id="_bcb21488-30fa-4935-e01f-297846cb3c6e" inline-header="false" obligation="informative">
<title id="_8196fe84-cfaf-8a0c-8b38-a79390a7f9f6">Foreword by the OIML</title>
<p id="_b707cdca-8c55-f4fc-c021-fdc00423165a">The International Organization of Legal Metrology (OIML) is a worldwide, intergovernmental organization whose primary aim is to harmonize the regulations and metrological controls applied by the national metrological services, or related organizations, of its Member States. The main categories of OIML publications are:</p>

<ul id="_ca8e6294-7b44-749f-8b22-3e87db0d0554"><li><p id="_5949a5bb-986a-bc07-d31a-018722beab2f"><strong>International Recommendations (OIML R)</strong>, which are model regulations that establish the metrological characteristics required of certain measuring instruments and which specify methods and equipment for checking their conformity. OIML Member States shall implement these Recommendations to the greatest possible extent;</p>
</li>
<li><p id="_09488e2a-a9b5-8850-2955-c4a13087a547"><strong>International Documents (OIML D)</strong>, which are informative in nature and which are intended to harmonize and improve work in the field of legal metrology;</p>
</li>
<li><p id="_6110671f-4897-48d1-bab8-95686141794f"><strong>International Guides (OIML G)</strong>, which are also informative in nature and which are intended to give guidelines for the application of certain requirements to legal metrology; and</p>
</li>
<li><p id="_24e1ceff-efdb-c737-79f5-14c989db4f17"><strong>International Basic Publications (OIML B)</strong>, which define the operating rules of the various OIML structures and systems.</p>
</li>
</ul>

<p id="_0addd789-0c41-e15d-cb51-1ab3f85c0327">OIML Draft Recommendations, Documents and Guides are developed by Technical Committees or Subcommittees which comprise representatives from the Member States. Certain international and regional institutions also participate on a consultation basis. Cooperative agreements have been established between the OIML and certain institutions, such as ISO and the IEC, with the objective of avoiding contradictory requirements. Consequently, manufacturers and users of measuring instruments, test laboratories, etc. may simultaneously apply OIML publications and those of other institutions.</p>

<p id="_3a999230-f4b1-070d-0aa2-cc2160cd2552">International Recommendations, Documents, Guides and Basic Publications are published in English (E) and translated into French (F) and are subject to periodic revision.</p>

<p id="_0742e69d-1e70-f9e3-7eb7-dec4ea7ed067">Additionally, the OIML publishes or participates in the publication of <strong>Vocabularies (OIML V)</strong> and periodically commissions legal metrology experts to write  <strong>Expert Reports (OIML E)</strong>. Expert Reports are intended to provide information and advice, and are written solely from the viewpoint of their author, without the involvement of a Technical Committee or Subcommittee, nor that of the CIML. Thus, they do not necessarily represent the views of the OIML.</p>

<p id="_b54421dc-a9ef-7867-2bde-b1676679261b">This publication — reference OIML E 6, edition 2011 (E) — was written by Mr. George M. Teunisse, Department of Legal Affairs, Verispect B.V., Department V-JZ, PO Box 654, NL-2600 AR Delft, The Netherlands. Mr. Teunisse is the OIML contact person for Technical Work for The Netherlands and he was the Convenor of an ad-hoc working group established after the OIML seminar on smart meters (Brijuni, 2-5 June 2009) to develop this publication.</p>

<p id="_da2fe698-b299-5f6b-0c48-fb57defa44be">OIML Publications may be downloaded from the OIML web site in the form of PDF files. Additional information on OIML Publications may be obtained from the Organization’s headquarters:</p>

<p id="_94938ab5-f0e2-2c33-e76f-a4752adf3955">Bureau International de Métrologie Légale<br/> 11, rue Turgot — 75009 Paris — France<br/> Telephone: 33 (0)1 48 78 12 82<br/> Fax: 33 (0)1 42 82 17 27<br/> E-mail:  <link target="mailto:biml@oiml.org"/><br/> Internet: www.oiml.org</p>
</clause>

<clause id="_120bcd45-d8d6-9d7c-78a4-b91e11840da2" inline-header="false" obligation="informative">
<title id="_3047c9ee-591c-0269-4638-9b3b02021bc5">Foreword by the Author</title>
<p id="_1761b271-9ba5-c405-eb7e-bf7f04de712e">The OIML Seminar on Smart Meters, which took place in Brijuni, Croatia on 2-5 June 2009, was organized to bring together relevant stakeholders in the legal metrological aspects of smart metering: manufacturers, users (utilities and consumers), authorities (regulators, inspectorates), and conformity assessment bodies, together with the Secretariats of the relevant OIML Technical Committees and Subcommittees.</p>

<p id="_d0f19463-23e9-077c-07ec-7a758586591c">The Seminar was hosted by the Croatian State Office for Metrology, and its main purpose was to enable the OIML to take note of recent developments in smart metering (technologies and regulations, experiences and lessons learned) and to investigate the impact on the international harmonization of legal requirements for utility meters.</p>

<p id="_7349b5ce-768a-da3d-cdc4-c037728486f2">Fifty experts from 23 countries participated, representing national authorities, the European Commission, industry, standardization bodies, OIML Technical Committees and Subcommittees, and the BIML.</p>

<p id="_8d67b8de-be37-d2a7-3c7d-f6642aeba2f5">After a series of presentations and discussions, the following two main conclusions were drawn:</p>

<ol id="_61926dd5-d49d-162c-f370-414e32354c88"><li><p id="_a1152bf1-1bf3-08df-e3d5-8defca5cae83"><strong>For utility meters, it is the opinion of the participants that metrological control extends to the point where the consumer can verify that the measurement results used for billing are consistent with the reading of the meter.</strong></p>
</li>
<li><p id="_eb7a479f-dd70-7a5f-24e2-b7b1dc7bfb9b"><strong>As a follow-up to this Seminar, it would be appropriate for the OIML to develop some kind of guidance paper for those OIML Technical Committees and Subcommittees that deal with utility meters, containing suggestions for the application of OIML Documents D 11:2004  <em>General requirements for electronic measuring instruments</em> and D 31:2008 <em>General requirements for software controlled measuring instruments</em> to utility meters and for additional requirements and (immunity) tests to be considered.</strong></p>
</li>
</ol>

<p id="_ad1ca06c-56e6-a2ed-9185-dc97fadbb10e">It was suggested that the task of developing such a guidance paper could be performed by an ad-hoc working group. Considering the time constraints and the limited ‘shelf life’ of such a guidance paper, it was considered more efficient to publish it as an OIML Expert Report rather than to allocate this task to an existing OIML TC/SC as a new work item.</p>

<p id="_f5be142e-11bd-7275-2c97-84c9cfbe92e8">CIML Members were therefore invited to nominate experts to participate in the WGSM (<em>Working Group on Smart Meters</em>); experts were required to have appropriate experience relevant to the subject (i.e. legal metrological requirements for, and testing of, utility meters).</p>

<p id="_26f0793e-521f-361d-dfe8-c90aa77f88e8">The outcome of the work of the WGSM is hereby published in the form of this Expert Report, which should be considered as the expression of expert opinion to provide guidance to the relevant OIML Technical Committees and Subcommittees in implementing requirements for measuring instruments having remote control and/or reading of data. The content of this Report is not specifically restricted to utility meters but should be especially helpful in the development of new Recommendations or the revision of existing Recommendations on such measuring instruments. It provides the necessary information on how to accomplish the relevant OIML objectives and explains how to decide whether to include additional performance requirements.</p>

<p id="_6bbb593e-9c72-067d-2ed2-38d7a23370b0">In Chapter 5 a rationale containing considerations, assumptions, restrictions, and statements is presented containing the current approaches presented in OIML publications that are considered applicable to smart meters and smart meter systems.</p>

<p id="_9ed0df66-0a68-fdeb-2f8b-ae54d2e6a034">Chapter 6 describes a further legal metrology approach in general terms of the smart meter system as a whole, taking into account its environment of use.</p>

<p id="_d3bc2152-d7d5-bd00-2a5e-5862ea67b796">Chapter 7 further focuses on the more practical evaluation by subdividing the system into a number of “black boxes” and discusses the practical way of evaluating and establishing the required tests.</p>

<p id="_b24aa774-b254-a911-a6e5-55a0f21e4f2e">This first edition of the Expert Report is intended to give some initial guidance. Readers are requested to collect comments and experiences when implementing legal requirements for these complex interconnected measurement systems. Feedback will be of great value for future editions of this Report and should be addressed to the author Mr. George Teunisse (<link target="mailto:gteunisse@verispect.nl"/>) with a copy to the BIML (<link target="mailto:willem.kool@oiml.org"/>).</p>
</clause>
</foreword><introduction id="_26c04ff8-3134-590d-ac74-660992d1251e" obligation="informative">
<title id="_2b2e98d1-114a-3da4-8556-01ae0a724280">Introduction</title>
<p id="_935b1efb-a61b-2849-4865-9a74fd39bfcb">When laying down performance requirements for measuring devices to be used for legal metrological control, OIML Technical Committees and Subcommittees need to make decisions as to the extent of these requirements and the severity of the tests to be performed so as to guarantee the quality of a measurement and to reduce disputes over the results.</p>

<p id="_5588c55a-53d3-a485-c9d7-73eebdafb026">With the growing complexity in interconnections of measuring instruments and systems, the degree of legal metrological control that is required must be observed in a more detailed way.</p>

<p id="_ad945165-2c59-fe54-0454-46e1c19e1c1b">Systems containing multiple measuring devices can easily grow to the size of large networks of devices when one takes into account all the interconnections; legal metrological control over such extensive networks is not readily feasible. In order to monitor the metrological aspect of such systems it is necessary to restrict legal metrological control to only those parts of a system that could influence the measurements and parameters which form the basis of a legal transaction. But restricting legal metrological control to only the primary measurement action itself may be insufficient, for example in those cases where this primary result is not recorded in such a way that its original value can be reproduced from recorded results and/or data.</p>
</introduction></preface><sections>

<clause id="_41377230-ccf6-3ad5-c923-2e1242d93bcc" inline-header="false" obligation="normative">
<title id="_cecce8ae-f6dd-85c6-121d-a69e23de3461">Scope and objectives</title>
<p id="_943a48a3-6809-02d1-c610-a3ad71e311da">The scope of this Expert Report concerns guidance for preventing violations of measurements and measurement data in instrumentation that is or that can be connected to a remote data collection and control unit, and that is to be used for legal control.</p>

<p id="_8bd8410b-fdc9-e120-b8de-eef35da092fb">It does not deal with acceptable intervention on the measurement result, nor does it deal with incorrect interpretation of these results, and is restricted to violation of measurement results only (both accidental and intentional).</p>

<p id="_f2595fa9-a199-b252-c07c-52ed349eceb8">The main objective is to provide guidance to OIML TCs/SCs on the decisions to be taken and the options to consider in selecting and incorporating the necessary performance requirements for the measurement devices and systems within the scope of this report.</p>
</clause>

<definitions id="_5b2030b8-3bfe-7c1f-1ca2-1faef2f3f4a1" type="abbreviated_terms" obligation="normative">
<title id="_e738490b-25e7-e3b1-909f-30ddceaa9303">Abbreviations</title>
<dl id="_4d8c1f2b-53b8-198f-aee0-8d80a52d0d0e"><dt anchor="symbol-BIML" id="_1530b53a-b572-82b0-f136-6f89d580eb03">BIML</dt><dd id="_ce051256-5be7-a2b7-282f-860fb4df85b7"><p id="_db00619e-ba64-d9c3-1035-a013fb0aed3e">Bureau International de Métrologie Légale</p>
</dd>
<dt anchor="symbol-EM" id="_270839ac-14cb-30c6-0f9f-d99067ccf837">EM</dt><dd id="_ecafdfd7-f4a3-5a30-cc5b-4ba13160d30d"><p id="_e6c32c0d-e469-7bf6-2bbe-e34745ec4d8e">Electromagnetic</p>
</dd>
<dt anchor="symbol-ESD" id="_778f559a-0547-952f-8109-d6201569600f">ESD</dt><dd id="_3daed1b4-af94-ea7a-60a5-0f2ef977af41"><p id="_51be2b58-b8cc-0875-8600-d2da1dc40a68">Electrostatic Discharge</p>
</dd>
<dt anchor="symbol-ETSI" id="_03883b8c-805b-baf5-6be8-573a5b472038">ETSI</dt><dd id="_6d587f29-3165-5a42-ae61-04edac9ff3ee"><p id="_d0afb445-35a2-92ad-cd9f-134edee46e7f">European Telecommunications Standards Institute</p>
</dd>
<dt anchor="symbol-GPRS" id="_e361c0ed-d704-e8ba-dbac-9de1be0407de">GPRS</dt><dd id="_8573cc34-0f7a-2ca9-abcd-88272eaa5244"><p id="_6f848d0a-d3df-ea8c-cf06-571baaf74494">General Packet Radio Service (mobile data communication system using GSM)</p>
</dd>
<dt anchor="symbol-GSM" id="_f64ffb1b-bbc2-38bf-6184-6065b3ddf686">GSM</dt><dd id="_cfa6214a-5de5-510a-b3ef-41b1888ecf4b"><p id="_46eebddd-446f-c3a2-0fb2-7376fc75dd69">Global System for Mobile communications</p>
</dd>
<dt anchor="symbol-IEC" id="_5a4bacc3-9d86-5ce3-7a87-2fcc428f992c">IEC</dt><dd id="_af2efa49-28d4-257d-d2cc-7475f0f5f67a"><p id="_46554c67-e345-5edc-e862-540cad8a890d">International Electrotechnical Committee</p>
</dd>
<dt anchor="symbol-OIML" id="_a518456f-6a4a-9489-404a-0f31771a24f0">OIML</dt><dd id="_7dbeeec7-5d78-720e-68a5-52192c755fab"><p id="_3e2b3bcd-cb63-befb-7ffd-0689447ae2d7">Organisation Internationale de Métrologie Légale</p>
</dd>
<dt anchor="symbol-PLC" id="_d36aed32-a37c-49a4-33d5-76d31c343138">PLC</dt><dd id="_fb265d83-5f90-5488-102b-58f51e0c4a46"><p id="_f9939730-dea4-3e07-80bf-3fa593625447">Power line Communication</p>
</dd>
<dt anchor="symbol-PLT" id="_5f2f4774-a94f-7f7a-fea0-8ae4f7b96419">PLT</dt><dd id="_576c468c-82fe-317b-a458-db3e2bed4514"><p id="_89ce2671-740c-04c7-dbb7-a9f8deb926af">Power Line Telecommunication</p>
</dd>
<dt anchor="symbol-SC" id="_3b719cb5-784a-baea-acd4-451a411df05b">SC</dt><dd id="_b03e79ec-fd08-4338-a401-b8387866b968"><p id="_fa93414e-9ed1-4c82-3c0f-e9d472a83add">Subcommittee</p>
</dd>
<dt anchor="symbol-TC" id="_bb61ec2a-a5a5-adda-88ed-11c77ffdfd4c">TC</dt><dd id="_3e932539-ad9a-f7cd-4b3e-b3b66c012197"><p id="_9c4b3d56-1876-ab24-d1a9-daae85ef7f19">Technical Committee</p>
</dd>
<dt anchor="symbol-UTC" id="_912d80f0-3806-5d59-1a69-65c6332cf99e">UTC</dt><dd id="_5e861153-83b7-4d9a-f3ed-6b751bac10d4"><p id="_5452bf52-be38-880e-2eef-f5bb374b6136">United Telecom Council</p>
</dd>
<dt anchor="symbol-WGSM" id="_ef434eea-5ee7-0f40-9989-7f556cf481c6">WGSM</dt><dd id="_e2aef263-d412-ec28-dc24-b3b57cb79d09"><p id="_75d37232-4496-33b3-080b-811fae29e543">Working Group on Smart Metering</p>
</dd></dl>
</definitions>
<clause id="_4bb9636e-9361-6bd6-2eeb-784e28d479fe" inline-header="false" obligation="normative">
<title id="_1a79f6fc-389f-10b1-05c7-7150424a2e83">Rationale</title>
<p id="_04946a1d-4098-99a6-35dc-87abdc40eed3">Implementation of the performance requirements for instruments in use for legal metrological purposes requires a rationale. Therefore, in this Expert Report some basic considerations and assumptions are specified which result in a number of statements.</p>

<clause id="_01198e7c-c3d1-81ed-0d1b-77fd73baf3bd" inline-header="false" obligation="normative">
<title id="_78c8a387-f738-7476-e611-e2408a90c427">Basic considerations, assumptions and restrictions</title>
<p id="_460aebed-2115-340d-17c0-8c1496a464ba">Considerations are expressed regarding the following performance related subjects:</p>

<ul id="_acc07fd8-5954-41fb-da4f-e33c1bb4b0ac"><li><p id="_52fd7451-f815-1416-98e4-23f4098c9dda">suitability of design (general performance);</p>
</li>
<li><p id="_a6c4de80-6874-c618-41d2-4a2921ec4ef1">integrity of measurement results (are they prone to fraud);</p>
</li>
<li><p id="_16b4c32d-4680-dca8-4275-c31085a36913">uniformity of performance requirements (metrological compatibility);</p>
</li>
<li><p id="_14d245ea-e694-9915-3008-16be0774c1b3">acceptable risk (degree of confidence).</p>
</li>
</ul>

<p id="_1825e704-023c-a121-a91c-c8cfe1b9b889">This is followed by an assumption concerning coverage by existing Recommendations and the description of the scope.</p>

<clause id="_62c65a11-1ca8-cd49-0656-71a7b28fef2e" inline-header="false" obligation="normative">
<title id="_120d8083-114f-57bd-270e-d3430b1d94a5">Suitability of design and integrity</title>
<p id="_593cbfb1-94f1-6f91-2de3-27d80d2cc576">The purpose of legal metrological control is to ensure that instruments are fit for their intended use, that they meet and maintain the necessary metrological performance requirements, and that they provide adequate protection against misuse, incorrect interpretations of results and fraud (from OIML D 1, V 4.4).</p>
</clause>

<clause id="_04ded873-799f-c45e-e8fc-b74d7c3c1dd5" inline-header="false" obligation="normative">
<title id="_fe012a6a-321d-ed66-e14f-0b90a0249ac5">Uniformity</title>
<p id="_2a4527c6-17d9-12a2-1e6e-b11de4e96c97">In order to achieve international uniformity and compatibility of measurements and to create the appropriate level of confidence in measurement results it is necessary to harmonize the performance requirements for measuring instruments and to harmonize the testing procedures aimed at demonstrating the equivalence of performance for the measuring instruments (from OIML G 17, 1).</p>
</clause>

<clause id="_133a126e-fb42-3350-998a-58391a49f82e" inline-header="false" obligation="normative">
<title id="_53c14c0c-6888-1b54-4343-dae697dc2c9b">Acceptable risk</title>
<p id="_5d10cf3c-d732-24b3-8b23-5429570eaae7">One of the conditions for maintaining the performance of a measuring device is a negligible risk of unauthorized or unintentional interference or disturbance of the metrological information.</p>

<p id="_cad79c87-57f2-8d18-cf62-cb6b23f081c8">Hardware configurations as well as applied software are considered to have an impact on the degree of risk, which will also depend on the environment of use.</p>
</clause>

<clause id="_10bea172-dfb5-1231-ebac-66ea40d8117d" anchor="cls-4.1.4" inline-header="false" obligation="normative">
<title id="_d4803527-12f0-9b49-79d3-b951b0ac1a4a">Assumed coverage by existing Recommendations</title>
<p id="_3fdfc265-b9b7-b26e-ca7c-a274fbe7135d">It is assumed that existing Recommendations already cover the measures for preventing hardware interference for those individual instruments whose connected cabling only serves for power supply or for interconnecting a measurement sensor with the unit or device which converts the analogue signal from the sensor into a measurement value.</p>
</clause>

<clause id="_40824128-b11c-a4a0-35e6-46960950621f" anchor="cls-4.1.5" inline-header="false" obligation="normative">
<title id="_2c7f952e-f128-c0e6-f263-ef9e897062a6">Scope of legal metrology</title>
<p id="_82057512-7dc8-a885-ffc9-bd128bf6f9e8">In the case of utility meters used for residential consumers, legal metrological control is considered to extend up to the point at which the consumer can verify that the measurement results used for billing are consistent with the reading of the meter.</p>
</clause>
</clause>

<clause id="_cd1f0346-d159-6fa7-31d4-0ee28d99b66b" inline-header="false" obligation="normative">
<title id="_1446cae0-e3f8-d48a-630e-251918084467">Statements</title>
<p id="_a62fad8d-196c-43ee-dc85-7b642c8c6fe3">As a consequence of the considerations and assumptions the following can be stated:</p>

<clause id="_a1ff9575-a3ba-746c-3d32-a7c1f24e82e8" inline-header="false" obligation="normative">
<title id="_72f3b1df-a035-60d4-bda1-7182f49e8154">Suitability of design &amp; integrity</title>
<p id="_7a61d40b-4fc4-31f8-b68d-5a408cdb0da5">The primary concern from a legal metrology point of view is the integrity of measurement results and uniformity in performance requirements of measuring devices.</p>

<p id="_db7da03a-7d2c-e643-52fb-f7082a996a53">Sufficient hardware measures shall be taken in order to maintain the integrity and security of the device.</p>
</clause>

<clause id="_25362c59-5af3-91d2-ee3b-2f818344c8c4" inline-header="false" obligation="normative">
<title id="_c29bccc2-8778-b3a8-3dc1-f9249dae6ab1">Software security</title>
<p id="_451ffab4-f4c1-6ee1-9fce-ba78b5254c63">Any software security leak is considered unacceptable when metrological data can be accessed. Sufficient software measures shall be taken in order to maintain the software integrity and the device security, which includes a continuous survey of potential intrusions.</p>
</clause>

<clause id="_2517deb9-8828-a245-b134-4c74bdeb7109" inline-header="false" obligation="normative">
<title id="_b1dc47a2-0f08-a942-97e0-718202b91763">Acceptable risk</title>
<p id="_2b7afc5c-df1c-68e9-7b5d-a0ebb802df8b">Risk assessments are needed on hardware as well as on software intrusion.</p>
</clause>

<clause id="_62f58eb8-b8b2-a56d-3b9e-2252a6671ad9" anchor="cls-4.2.4" inline-header="false" obligation="normative">
<title id="_0e9dc6b9-f47c-6576-cb25-5d51ebdbd52c">Scope of legal metrology</title>
<p id="_03b2d882-b7db-8b57-9b75-3d804bd112dd">No restrictive performance requirements shall be described for parts of a measuring system which do not deal with, or have influence on, the value or stored value of the primary measurement result.</p>
</clause>

<clause id="_57f6ded3-d214-7983-bc55-3070b5c74f19" inline-header="false" obligation="normative">
<title id="_36095dcb-dc01-0611-cab6-b9a6f030000f">Innovation restriction</title>
<p id="_bfe22756-bba7-27c5-b9c9-74b3fd842872">Legal metrology performance requirements shall not restrict the application of innovative techniques for measurements and for handling measurement data for which the essential metrological requirements on integrity and uniformity have been validated.</p>
</clause>
</clause>
</clause>

<clause id="_fbbdb337-fcff-4358-26ea-55a752b5d5c4" inline-header="false" obligation="normative">
<title id="_9c1a2865-1d47-1b8a-88b6-8fcbe2b52e97">Legal metrology approach to smart metering systems</title>
<clause id="_4498ffc1-350c-f8ca-a208-26efd3322a6e" inline-header="false" obligation="normative">
<title id="_84cb5cf8-f283-ed68-3dde-90505f579ad0">Definitions</title>
<clause id="_2375b744-c0a3-d319-9297-6410b673abc2" inline-header="false" obligation="normative">
<title id="_b28edaa9-3b7a-860d-8649-84ee2f3da93e">Definition of a smart meter in terms of OIML publications</title>
<p id="_5774757c-0a50-3676-fdb2-5f02c69584c5">A smart meter is considered to be a measuring device (for utility metering) which is equipped with functionalities enabling certain parameters and data of the device to be remotely influenced, observed and acted upon.</p>
</clause>

<clause id="_48d980ad-b93b-16d2-24df-288ee309e442" inline-header="false" obligation="normative">
<title id="_20435d40-87d5-bd07-5419-9f56a922444a">Definition of a part of a measuring system in terms of OIML publications</title>
<p id="_f62025f6-bc28-53b9-0f1d-324f2ce15b6b">A measuring system in terms of OIML publications is considered to contain one or more measuring instruments, each equipped with one or more devices or modules.</p>
</clause>

<clause id="_ef54e08e-2f8f-9c7a-27d0-5e98e1bab260" inline-header="false" obligation="normative">
<title id="_140a3927-fa0e-5dbc-601a-7d16d7b88798">Definition of a module in terms of OIML publications</title>
<note id="_3f4c992a-831b-c583-5859-f88dc9d3bccb"><p id="_8dbb9f0d-7b4a-4f49-4ff1-f606283d4dfd">OIML B 3 [2] contains the following definition for a “module”:</p>

<quote id="_9b8dc677-a17a-f843-94eb-6b8fd890f5fc"><p id="_0f8e68f2-4123-3d6f-16b5-936ec201788c">Identifiable part of a measuring instrument or of a family of measuring instruments that performs a specific function or functions and that can be separately evaluated according to prescribed metrological and technical performance requirements in the relevant Recommendation.</p>
</quote>
</note>
</clause>

<clause id="_93d71d16-f51f-75a4-0c27-ab9e4a1a00a4" inline-header="false" obligation="normative">
<title id="_91cfeea4-17ed-be65-8a1d-bee9cdf805b5">Describing a smart meter configuration and its environment</title>
<p id="_a4c123c8-4eee-930c-ed62-7efe8db00f93">Contrary to traditional stand-alone measurement equipment for utility metering, the configuration of a smart meter as a result of its definition includes certain interconnecting means and transmission related software.</p>

<p id="_febd65c3-76f0-0119-828c-b047f6e0b8f9">Observing the assembly and its environment, the smart meter configuration can be considered as a network system and may contain a number of wired or wireless interconnected measuring instruments, which:</p>

<ul id="_5b1f05d2-485c-177c-aae2-ea3261300caf"><li><p id="_0ede6695-5cea-f287-fc54-933bfb26a135">are used to measure different measurands;</p>
</li>
<li><p id="_df39d0cf-3161-8a5d-cc4a-acacaeac5db3">are possibly installed quite close to each other; and</p>
</li>
<li><p id="_b03ed89a-35c6-af35-e12d-1b355c771f16">contain functions/modules that convert the measured values into binary numeric electromagnetic quantities which become available as so-called digital signals.</p>
</li>
</ul>
</clause>
</clause>

<clause id="_f36bd553-29c4-e269-408b-e86f8ba759d5" inline-header="false" obligation="normative">
<title id="_2fdd6985-59a8-7ed3-4182-d241bb438e53">Analysis of measuring systems</title>
<clause id="_dcc4a84d-e82a-56f8-f399-d6213497768f" inline-header="false" obligation="normative">
<title id="_38f98624-42d7-d0be-fbc2-2f8c4f5310cf">Metrologically relevant parts in general</title>
<p id="_452df137-c136-03a5-4189-7d4ad610c11c">To be able to define whether a function/functionality of a physical module is to be considered as metrologically essential, it is necessary to know its influence on the  <em>metrologically relevant</em> output data.</p>

<p id="_571f3a83-56ff-eb7a-086d-06b51b7417fe">Therefore, when observing the configuration of a measurement system an analysis should first be carried out indicating which functions within this system or part of such system could be considered as being essential for its metrological behavior and/or of relevance to its application for legal purposes.</p>

<p id="_f4879e27-785d-40c4-566f-bae2078aad37">The parts attributing to or comprising these functions shall be taken into account in the subsequent evaluation.</p>

<p id="_f4c828cb-9460-3923-aebb-7b9efb0f408e">The next stage will be the analysis of whether and by what means such functions could be approached and/or influenced by external sources other than the measurand.</p>
</clause>

<clause id="_0bf4ae72-5867-0580-9f17-7ef386f25e69" inline-header="false" obligation="normative">
<title id="_7bd02d14-24cf-30a3-0505-c1dedd39d63e">Metrologically relevant parts (functionalities) of smart meters</title>
<p id="_438e8ca1-d31c-a349-5c75-9b823d4d2d9f">Considering its scope as presented in <xref target="cls-4.1.5"><location target="cls-4.1.5" connective="and"/><location target="cls-4.2.4" connective="and"/></xref>, legal metrology should primarily focus on keeping data available for verification of billing.</p>

<p id="_91a9c72d-e1bf-d119-0ecf-6daf95260e20">The smart metering concept concerns the measurement of a cumulated quantity value coupled with the period of measurement and time dependent tariff. This implies that next to the recording of the quantity of the measurand, the time stamp registration is also of interest to legal metrology.</p>

<p id="_ffe9afe7-bb3d-ad7e-137b-4f8fb4704cf4">So the parts or modules at least to be included are those involved in the measurand quantity value recording and the time stamp registration. Any function/functionality which could influence these recorded values is of interest.</p>

<p id="_42570af7-bc6a-8f50-785f-84b554b56a70">In principle, there is no need to include those parts concerning the applicable tariffs since this parameter does not tend to be the result of a measurement of its value.</p>

<p id="_2763ae00-7344-e1de-b9f2-5ec4deae577d">As explained in <xref target="cls-4.1.4"/>, it is assumed that for this Report there is no need to deal either with the requirements concerning the accuracy of the individual measurement, or with the effect of influence quantities to which a standalone measurement device is exposed, since this is already covered by existing applicable Recommendations.</p>

<p id="_55d4b6e4-d00b-9dba-5d78-30b1f46abe51">This Report will further concentrate on the extra measures it is necessary to take for the smart meter concept, which implies mainly extending to functions concerning adequate data storage and securing of data storage and transmission.</p>
</clause>

<clause id="_5d06737c-538e-b96f-549d-3773b00db544" inline-header="false" obligation="normative">
<title id="_a0ece394-dc14-1b5f-2dc9-6ab94685e1ad">Analysis of the smart meter design</title>
<p id="_3729c26d-2b2b-9a9c-b7b3-03eb2357f1f2">In addition to the evaluation of the correct metrological operation of a (module of a) system itself therefore, an analysis is needed of whether the stored parameters and recordings are secure, and also whether all the possible (available) interfaces/interconnections of the system to the environment (and the manner in which these could serve as an entrance port for undesired influences) are secure.</p>

<p id="_9385280f-641c-14f1-7715-8df137569b0c">As a consequence, it is necessary to include of all the available input and/or output ports to the environment, and also the expected behavior of this environment itself.</p>

<p id="_3e7ce885-b6b3-3578-6ccd-82ac82cd0649">For this, it is necessary to break the system down into, for example:</p>

<ul id="_3642f596-0550-47bf-2573-7a943dcace29"><li><p id="_0649885f-6602-05cb-4ddf-2d0ec1b08778">the several constituent parts of the measuring system;</p>
</li>
<li><p id="_a7955836-5b3e-84e9-98cd-9b5ce97a5799">the environment; and</p>
</li>
<li><p id="_004bd55b-1eae-dd5f-7289-2f7b06ed913f">the interconnections (input and output ports).</p>
</li>
</ul>

<p id="_c851adaf-9828-6397-1134-e1d7ea8ead44">Following this, those parts that are relevant to the measurand or that could influence the measurement result may be defined.</p>

<p id="_1991a9ff-f389-9969-8244-a73fdb701e6e">The following distinction in devices based on metrological relevance can be made in the assessment of the measures taken to prevent incorrect measurement results:</p>

<p id="_9c9ddafa-7e43-0c9a-5ed3-d779212ee54e"><strong>Devices with internal recording of data</strong></p>

<p id="_c4f8cff2-dbe8-e05e-f9fa-b739243a5e1d">For devices that are designed to record measurement results, the assessment of the risk of loss or violation of data in the record is to be applied. Besides the measurement data from the measurand this also concerns other possible parameters of importance to the result used for transactions, such as recording the time and time interval measurements.</p>

<p id="_e4e72a5e-c0df-68ae-3b9b-db0c1a0da280"><strong>Devices without internal recording of data</strong></p>

<p id="_1f61f8cf-9e7b-2857-e5fa-362aeb56f643">For devices that do not record measurement data but instead transmit it to some data collection point, it should also be assured that the risk of violation of data as a consequence of transport through the data transmission medium is diminished.</p>
</clause>

<clause id="_f64c5069-ab57-d130-a310-d51edeb1e523" inline-header="false" obligation="normative">
<title id="_bb181ceb-90e5-1ed3-269d-e2be79123a84">Assessment of risk on violation</title>
<p id="_cc98a37b-bf5b-9629-e7f0-0ffc87cc951f">To further assess the risk it is necessary to distinguish between accidental and deliberate violation of measurement data, which need to be approached in different manners.</p>

<p id="_53d1982e-6011-0142-4f6d-74786015d560">An influencing phenomenon as described below includes human intervention.</p>

<p id="_a025e16b-ffc2-2903-de79-8b1685671ac1"><strong>Assessment of the risk of accidental violation</strong></p>

<p id="_1f910eb0-7f2f-bfc2-2e36-ea6b372d9738">Knowledge of the techniques used in a specific device can be a basis for a preliminary estimation of the potential sensitivity of certain influencing phenomena. It can also be a source for establishing the significance of a disturbance in relation to its dwell time.</p>

<ol id="_2ba4ab1f-a356-bc8d-d55f-cdc1b3d8a171"><li><p id="_6dcb9a0a-a2f2-b167-1357-2450cfe4f5eb"><strong>Observing the device</strong></p>
<p id="_c1343690-eb40-9428-8e92-90aeefc35f1e">Risks of violation of integrity by accidentally influencing the measurement or the measurement result could arise from inadequate design, which in turn could be caused by insufficient knowledge by the designer of the causes of a potential sensitivity of this design to a disturbing phenomenon.</p>

<p id="_8747f514-3afc-e761-0900-1cd31d60e80e">In principle, a survey on measures taken during the design to prevent such a risk could provide the necessary confidence. This could, for example, be the approach when assessing software measures.</p>

<p id="_1900c5ef-9dcb-29a1-0813-d409b1763731">The risk of accidentally influencing measurement results caused by weaknesses in hardware design, however, often cannot easily be estimated on the basis of only observing the construction or design of the specimen.</p>

<p id="_91396732-d69d-b96d-2fc2-0a68afca2fb2">Another risk concerns the possible mutual interaction between different adjacent electronic measuring devices, for example the effect of heat emissions from devices present in the vicinity. Specifically in the case where electromagnetic interference is concerned, it will be difficult to ascertain the number of potential EM leaks (which increases with the number of input and output ports), thus making the assessment of the risk of interference rather complex.</p>

<p id="_d969c83e-0af9-9bd7-5c1c-74e688b0923c">Moreover, the sensitivity of a measuring device to potential disturbances could also change if additional or alternative cabling and/or other auxiliary devices are connected.</p>

<p id="_d83d13bb-aab2-4762-d33b-2f5ac825c17f">In most cases it will therefore be necessary to detect weaknesses in hardware design by exposing such instruments or systems to simulated disturbance sources, which implies that some knowledge of potential disturbance phenomena and sources and basic knowledge about the way in which such phenomena may penetrate into a device is required.</p>

<p id="_45c1088a-128d-a4a2-848a-489e72d9a4d9"><em><underline>Available sources of information</underline></em></p>

<p id="_02bfdb25-97fd-1b95-aa0e-49716d6e2b9d">OIML D 11 provides an overview of available test methods concerning EM disturbances that are most applicable to measuring devices used for legal purposes.</p>

<p id="_f4d78f72-911f-2780-7a54-bb0278764ef1"><em><underline>Restriction</underline></em></p>

<p id="_729a7dea-c077-6a74-37ab-97fe2051ba7b">To assume that the requirements and tests described in the relevant standards and other guidance documents cover all the necessary needs for prevention of interference, amounts to neglecting the consequences of the rapid innovations in electronics. It is almost impossible to keep up with these fast developments and to ensure that they are taken into account in available standards, as the drafting of standards naturally lags behind such developments.</p>

<p id="_f0a96326-6f70-172d-18b2-4613d2b1d967">Therefore, a general requirement on non-interference shall be the guideline on the approach to take, and the analysis of the measuring device shall not be restricted to only testing against available standards.</p>
</li>
<li><p id="_0c0a7a68-5af7-eae9-9275-f67cc2dcac53"><strong>Observing the environment</strong></p>
<p id="_2a41c484-ab46-8713-ae73-62ec00d100a0">While in operation, each device is exposed to and more or less “influenced” by its environment. This environment is considered to comprise not only the “usual” physical environmental parameters (such as the rated operating conditions) but also the results of the emissions and/or influences from other instruments or devices located in the neighborhood.</p>

<p id="_8b1a4083-90a4-4f69-88ce-ef2033b6b643">With this definition of the environment it can be stated that each disturbance of a device in operation originates from the environment in which the disturbed device is located, unless the disturbance is produced by the device itself or the behavior of the measurand.</p>

<p id="_e6813bb9-c171-7cb7-293e-c7ef0ba1ac3d">Knowledge of the (behavior of) the parameters that make up the environment is therefore essential.</p>

<p id="_5f00a542-c13e-c29d-e506-ee8f920af54c">For some environmental parameters, for example the climatic conditions of the in-service locations, a survey could be sufficient to ascertain their value or range of values. For others - for example those establishing the electromagnetic environment — this information cannot easily be assessed and/or measured since the frequency of occurrence of the EM phenomena could be too low. A better approach would be to use inventories such as those laid down in standards and/or reports.</p>

<p id="_abfc82b7-96d6-3452-4eed-20c2f8ff1b42"><em><underline>Available sources of information</underline></em></p>

<p id="_fecb5672-5316-8208-1ae2-cfe6d95cb5a4">Much information on the worldwide EM environment is available<fn id="_1c369d50-225c-4df3-8ab4-637ddd1d76eb" reference="1"><p id="_9bb538f4-a94c-6aeb-f1c0-cb1f667b82fa">An overview of potential sources of disturbance is available in IEC 61000-2-5 (in revision; Ed. 2 forecast publishing date: 2011-08)</p>
</fn>;
many standards have been
written and much legislation is in force based on this information.</p>

<p id="_d5585dfb-2cca-6900-ee2f-8f3c796b712c">When successively taking into consideration the influences on the environment due to the presence of adjacent instrumentation, the approach could be similar to the above and the information collected on the environment could be combined with the known (maximum) emission of the adjacent instrumentation. On basis of the dimensional and other location parameters the latter could be calculated. For example, the maximum radiated heat emission from such instrumentation could be calculated from its location (and path) in the direction of the measuring device and the power consumption, while the maximum expected exposure to electromagnetic radiation from a device could be calculated from the (limits of) EM emission specified in the relevant EM emission standards and the path properties.</p>
</li>
<li><p id="_17280d98-9c64-c886-01e3-2201befc985b"><strong>Use of harmonized documents and standards (to reduce risks)</strong></p>
<p id="_1c6d38ad-5bad-39cf-37d2-4a202d61d7a7">As indicated, suggestions for requirements and test methods to eliminate the influence of a number of environmental phenomena are presented in OIML D 11. Most of these are based on international (IEC) standards. Although this horizontal document covers many influence factors, the performance requirements needed for protection against mutual interference specifically related to a smart metering concept are not yet completely covered by D 11. The latter in particular concerns the emissions and immunity requirements for data communication signals.</p>

<p id="_783a1792-3550-6af6-2021-de146a47acc0">Moreover, attention should be paid to the fact that the presence of several instruments in close proximity to each other will give rise to mutual interference despite the fact that each instrument may satisfy the requirements in the standards.</p>

<p id="_67692c13-bbd4-f6f7-8f51-f00849d404ca">For example, at a distance of a few cm from an antenna used for GPRS, one could expect
levels above <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>10</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_NISTu16.u1e-1/1">
      <mstyle mathvariant="normal">
        <mi>V</mi>
      </mstyle>
      <mi rspace="thickmathspace">⁢</mi>
      <msup>
        <mstyle mathvariant="normal">
          <mi>m</mi>
        </mstyle>
        <mrow>
          <mo>−</mo>
          <mn>1</mn>
        </mrow>
      </msup>
      
      
      
      
    </mrow>
  </mstyle>
</math><asciimath>10 "unitsml(V/m)"</asciimath></stem> in the MHz band and at a distance of a few cm from a mains supply
adapter one could expect levels of <stem block="false" type="MathML"><math xmlns="http://www.w3.org/1998/Math/MathML">
  <mstyle displaystyle="false">
    <mn>0.1</mn>
    <mo rspace="thickmathspace">⁢</mo>
    <mrow xref="U_mT">
      <mstyle mathvariant="normal">
        <mi>mT</mi>
      </mstyle>
      
      
      
    </mrow>
    <mrow>
      <mo>(</mo>
      <mo>=</mo>
      <mn>80</mn>
      <mo rspace="thickmathspace">⁢</mo>
      <mrow xref="U_NISTu4.u1e-1/1">
        <mstyle mathvariant="normal">
          <mi>A</mi>
        </mstyle>
        <mi rspace="thickmathspace">⁢</mi>
        <msup>
          <mstyle mathvariant="normal">
            <mi>m</mi>
          </mstyle>
          <mrow>
            <mo>−</mo>
            <mn>1</mn>
          </mrow>
        </msup>
        
        
        
      </mrow>
      <mo>)</mo>
    </mrow>
  </mstyle>
</math><asciimath>0.1 "unitsml(mT)" (= 80 "unitsml(A/m)")</asciimath></stem> at mains frequency.</p>

<p id="_19e6b8e4-bbe7-42a5-7197-fac00f7f5118">Furthermore, in the near past it was proven that photovoltaic devices used for generating electrical energy can produce LF (kHz) band disturbances on the connected mains circuit which lead to deviations in the measurement results of the connected smart electrical energy meters.</p>

<p id="_e304fae6-53b1-9a12-226f-87300dff37cd">In principle, the requirements and protocols specified in UTC and ETSI harmonized standards on telecommunications should cover securing and protection of the communication. The focus of these standards, however, is mainly on higher frequencies and on medium to long distances. Prevention of disturbing in-house (near field) and low frequency interactions are less covered.</p>
</li>
</ol>

<p id="_21c5254c-afd1-5ad1-cca1-ec0105cda2a8"><strong>Assessment of the risk of deliberate violation</strong></p>

<ol id="_b8fff005-88d5-6d71-3aa4-0e5c8537d43e"><li><p id="_4abb7220-1899-7908-7a7d-f8bceeac0bde"><strong>Observing the device</strong></p>
<p id="_deb1fc8b-bc3f-5d60-b606-0791d2e829fa">The risk of violating integrity through deliberately influencing the measurement or the measurement result could arise when insufficient measures have been taken in the design so as to protect against such violation.</p>

<p id="_6cd319ed-89a8-012b-cd9d-5bf066477bb1">Since the measurement principle in most cases will be publicly available knowledge, a method for influencing a measurement will often be within reach, which implies that each design will need some means of protection against potential fraud. In principle a survey on measures taken in the design to prevent such a risk could provide the necessary confidence. Again, this could be the approach when assessing software measures.</p>

<p id="_d8f82f28-3a35-0a40-5f36-0c2a94ebf787">The risk of deliberately influencing measurement results caused by weaknesses in the
hardware design depends on the direct or indirect<fn id="_8e90680f-04fa-f2a7-3446-610c9a66eb76" reference="2"><p id="_d1d90a86-c77a-d8fc-4701-1f14156320c4">”Indirect accessibility” means through using some physical phenomenon.</p>
</fn>
accessibility of the parts and circuits
involved in the measurement and to what extent measures to detect interventions are
implemented. Again, a survey on measures taken at the construction and design stages to
prevent such a risk could provide the necessary confidence. Furthermore, the measures taken
to prevent an unacceptable and more or less predictable response to the higher level of
interference should be assessed, which could be the case for (high level) magnetic or
electromagnetic interferences.<note id="_2d3937af-cee5-9236-4d32-f7260655c28b"><p id="_783dbc30-37de-6f94-f931-8f86e61aac55">An interference resulting in a purely random response could be interpreted as a
deliberate violation but <em>de facto</em> need not be considered as a fraud action.<fn id="_da2d8948-43f1-b4a8-2703-fdbcfd0c3630" reference="3"><p id="_18514df8-a606-067b-d97e-e67ade2f54af">Although a random response is most likely, protection by means of a checking facility such as some kind of “tilting” detecting could provide the performance protection needed.</p>
</fn></p>
</note></p>


</li>
<li><p id="_1cc8275a-acc3-9f27-8a24-78be51ef58e1"><strong>Observing the environment</strong></p>
<p id="_2a708a18-c8e8-984f-906d-283de59e3af9">Concerning the deliberate influencing of measurements, the disturbing source is also part of the environment, such as a human being involved or the software routine in use.</p>

<p id="_ba7dd555-5a8d-819f-444a-2df9c179eb87">Since an inventory or a complete listing of all the conceivable ways of influencing is not feasible, the only way in which one could make some discrimination is to distinguish between instruments that can be approached by the public and those that can only be approached by personnel in their line of duty.</p>
</li>
</ol>

<p id="_9b2cbbce-27bd-0ac7-bccd-3ba7fae76148"><strong>Reduction of risks</strong></p>

<p id="_47913816-fc13-9107-bbf8-486e4222dc5d">A rather conventional means of preventing deliberate interference with the measurement result is the use of adequate hardware sealing and securing methods.</p>

<p id="_3c863f7a-23f7-aa99-e0b4-21c9046673e4">Unauthorized approach/amendment of software can be prevented by use of passwords and cryptographic means. The implementation of the principles/requirements as described in OIML D 31 could provide the necessary protective measures.</p>
</clause>
</clause>
</clause>

<clause id="_100e81e4-f4d6-107d-15d2-ab8382f2c65e" inline-header="false" obligation="normative">
<title id="_e0fbf79a-6883-9793-1ed3-7eaa503b5ed3">Evaluation of metrologically relevant parts of measuring systems</title>
<p id="_772cc04c-5648-dfd5-05b9-1782a3b06a1c">Hardware, firmware and software protection measures are needed to satisfy the performance requirements.</p>

<clause id="_3b1f5c7b-56cc-d66c-bd48-674bedabb530" inline-header="false" obligation="normative">
<title id="_0a0f9d11-7d84-d2bb-43cd-1fbf101eec5d">Hardware evaluation</title>
<clause id="_bcd56382-ef2d-cb4c-46f7-6ab3a8e25360" inline-header="false" obligation="normative">
<title id="_3981f309-a713-4323-0011-5d34b07a7416">Modular approach</title>
<p id="_c12d2f09-8e62-fa8a-38a5-2c8a569e4682">When establishing the performance requirements and when performing tests on smart meters, breaking these systems down into modules has the following advantages:</p>

<ul id="_079d8128-d718-d1cd-4470-dfb14a42f911"><li><p id="_7aeab28a-c776-78cc-8066-7edbdf4f3b87">a smart metering system in many cases already comprises a number of modules, the configuration of which can easily differ;</p>
</li>
<li><p id="_035ffa38-09b7-36b4-01c7-d6de850f70b2">for some tests it is almost impossible to expose the smart metering system as a whole;</p>
</li>
<li><p id="_abeaa1aa-b940-1141-04fb-95f9f348485d">when applying a modular approach the focus of the evaluation performance can be restricted to only those modules which have an influence on the legal metrology results.</p>
</li>
</ul>

<p id="_c6a03c8a-3f21-2135-9d8c-8495761b9600">A disadvantage is:</p>

<ul id="_fca12ca3-c211-9ee6-ca0f-71fe55e07b8a"><li><p id="_455734d0-acc2-32e6-c634-21765b62aced">practical results concerning the response of the system as a whole are not available prior to the installation.</p>
</li>
</ul>

<p id="_ba1e3a6b-23b0-bc65-b3dd-8ff714c2d345">Performing tests on a system as a whole, however, would only be useful for testing the mutual influence between devices installed at exactly the same distance from and orientation to each other.</p>

<p id="_9cf234bb-7f11-ac98-2624-3d29172f780d">While these geometric parameters tend to be rather random, tests on mutual interference will be very complex. A subdivision into modules combined with signal simulation is therefore more appropriate.</p>

<ul id="_e084a271-6c2d-3a28-6293-eb57a9742bf8"><li><p id="_ff22709d-1343-e48d-de01-22511c4febcc"><strong>Identifiable parts (instruments, devices or modules; whatever is applicable)</strong></p>
<p id="_431af9df-3ae2-abb7-f109-e83591d20b55">To arrive at an overview for the purpose of setting requirements and performing tests, a (smart) metering system can be considered as consisting of a combination of identifiable parts.</p>

<p id="_dba7a3fc-bc8f-a438-f620-86ec8c4808e4">For each of these parts the model below may be applied. Each part, stand-alone or as part of a (measurement) system, can be considered as a black box with a number of input and output ports.</p>
</li>
<li><p id="_6e6e220f-f0ab-9a17-1834-2bfa60ae7d3e"><strong>Definition of an input or output port</strong></p>
<p id="_61074a91-2981-5ebd-c5d3-6fe081776d85">For the purpose of this Report, an input or output port of a device is considered as being each physical channel through which a connection is or can be made between the electronic circuits in this device and:</p>

<ul id="_5a8db6a5-e334-e7e9-a933-7d02deda92d4"><li><p id="_02e05875-120a-b056-d73e-00cab6b58b1c">another device; or</p>
</li>
<li><p id="_1c926d33-6988-2120-82eb-7dbd5f7ff4a7">a network; or</p>
</li>
<li><p id="_9e0a5857-3027-c47e-27c5-99ac6be03ef0">the electromagnetic environment.</p>
</li>
</ul>

<p id="_89084e85-c5ab-a431-8f28-a2fa6c3e506d">Such a connection may be established by making use of a physical product/medium (for example a cable) or a physical phenomenon (wireless).</p>
</li>
<li><p id="_1319771a-043f-af9b-926b-6fcbb5f54408"><strong>Kinds of ports</strong></p>
<p id="_ac25bfc1-65f5-8400-2956-eadd1b9775e3">A measurement device/module may comprise several ports having identical or different
functions. Such physical ports may be used for different purposes which may be sequential or
simultaneous and which make use of one and the same connection.<note id="_11bc1b80-51b2-da15-f0ce-36dfc42d13c2"><p id="_f872ddac-a237-72b3-fb4a-b0073f9b2780">The enclosure of a device is also to be considered as being an input and output port.</p>
</note></p>



<p id="_5f2e926a-4737-a426-d6a1-d4d214fa26d3">For example, distinction between the following kinds of ports may be made:</p>

<ul id="_c1c1c340-af0b-4a12-4bd3-100f5400d7b8"><li><p id="_225c1fb5-2646-9af7-9f64-d2bcdc1b625f">(power) supply port;</p>
</li>
<li><p id="_6656fd39-7cc2-e6a8-e532-ad1085a23391">measurand input and output port;</p>
</li>
<li><p id="_fe2c421e-58ec-98cc-b20d-94a56f9e8ca7">data transmission port;</p>
</li>
<li><p id="_2881921c-7ed8-be96-2c65-8fbe864883b1">signaling and switching ports;</p>
</li>
<li><p id="_f6663e8c-aeeb-3851-7f76-3e965643665f">enclosure port; and</p>
</li>
<li><p id="_85d68540-69af-14cf-2b9a-daf5f018640e">operator panel.</p>
</li>
</ul>

<figure id="_4902dcb4-4b52-892a-4177-7323556ad7dc" anchor="fig-1">
<name id="_f7b338ef-e1b9-9204-56ce-906dda66d3b2">Input and output ports of a device</name>
<image id="_49df675a-3546-e0a7-025f-9433851c1a5b" src="data:image/png;base64,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" mimetype="image/png" height="auto" width="auto" filename="images/img01.png"/></figure>
</li>
<li><p id="_c1d04dcf-ef3d-41ae-e6d2-a40318c73d6c"><strong>Multi-function ports</strong></p>
<p id="_d91cfa91-a6c1-46b9-7773-2efb0adb3862">An example in which a port is used for more than one purpose is the connection of an electrical energy meter to the mains power supply. In this case the wires are used for:</p>

<ul id="_d8b60757-08f0-a53c-18b9-9a59924fd28f"><li><p id="_d04baf1e-c238-c39a-ecf9-3ee5f06fcb41">transmission of the electrical energy;</p>
</li>
<li><p id="_83724595-9544-d225-b537-7f1b823dca5a">electrical energy supply to the energy meter;</p>
</li>
<li><p id="_1d377e31-9cd2-8169-6d60-c4e6a729e892">data transmission line.</p>
</li>
</ul>

<p id="_fdeb39e9-31b7-9530-6557-1ad05224eee2">Another subdivision could be made for data transmission, and one could even distinguish between data transport and pulses mainly for switching purposes. The data transmission can include the electrical energy meter measurement data.</p>

<p id="_6ba3dba9-0c96-58e0-4f77-0d9d10451cd4">Each of the input and output ports can potentially influence the measurement data.</p>

<p id="_74c34567-4f61-82c8-fbb7-6b0d6e1a5d99">Each type of port, on the one hand, has to withstand improper intervention and on the other
hand should not emit or produce a phenomenon to such a level that it leads to a disturbance on
one of the other ports.<note id="_ee149f26-7bd8-487a-2b35-d4d427fa27b4"><p id="_b2dc65f4-f9a8-6dc1-9c91-444a10584079">Emission of EM disturbances is generally not considered in legal metrology requirements for measuring instruments.</p>
</note></p>



<p id="_22aa01d4-df10-6aae-0bdb-dbc16b976f32">When observing the different ports, the influence quantities listed below should be taken into account.</p>

<p id="_b22de5a2-bc47-3f12-e336-3c2c08766c21"><strong>1 Power supply port</strong></p>

<p id="_98976b94-736d-39d0-4cd0-21ef09c4c1fa">The device will need to withstand or filter out the following disturbances from the power supply port:</p>

<ul id="_e40c7e34-bd50-967f-e4ac-b2ec357ffb25"><li><p id="_23dec95c-d6b5-dad5-3f1a-f84a70c51855">mains voltage interruptions;</p>
</li>
<li><p id="_2b50c119-3d80-374c-341b-7625fcb74cf9">mains voltage variations;</p>
</li>
<li><p id="_22ca4d41-3864-42d7-96b0-3384ba6fee5a">mains voltage surges and bursts;</p>
</li>
<li><p id="_d48e08b8-0291-9da0-f3d2-660a2b5153f8">all communication signals;</p>
</li>
<li><p id="_22ae44d1-f71f-9f6f-c789-1c6e0e797c6a">induced radio frequency currents (antenna behavior).</p>
</li>
</ul>

<p id="_09288fc3-db95-0eb6-52d9-02e771f0831d"><strong>2 Measurand input port (analogue)</strong></p>

<p id="_a91f9a2a-0eab-0c1e-568f-7caa6c4bdfba">The device will need to withstand or filter out the following potential disturbance from the measurand input port:</p>

<ul id="_e94d8bf2-01dc-2621-340b-98fbe436a40c"><li><p id="_96d4f847-8fd7-ac68-f3b6-3758bf68ef99">induced radio frequency currents (antenna behavior).</p>
</li>
</ul>

<p id="_df0a7d65-98ab-8715-a911-a6442c05c29b"><strong>3 Enclosure port</strong></p>

<p id="_650d7b2a-5bf9-3dfa-49e7-847d1ab2da4f">The device will need to withstand or filter out the following potential disturbances from the enclosure port:</p>

<ul id="_5cd85501-5d5d-ee81-8f17-da5e4051f6ed"><li><p id="_623046cc-1092-07a9-6bf7-a3b7afec45b8">temperature/humidity fluctuations;</p>
</li>
<li><p id="_c059d77d-ed1b-66f8-9d84-f289f2b1c44b">electrostatic discharges;</p>
</li>
<li><p id="_5cd7ef48-7550-847c-269b-4537beae77b3">induced currents from radio frequency sources (antenna behavior);</p>
</li>
<li><p id="_0a59c68d-bd29-9298-8644-99f06e32f706">induced currents from power frequency sources including harmonics (near field coupling).</p>
</li>
</ul>

<p id="_2a6492af-87ae-e923-07c0-0e6fe62daeae"><strong>4 Data transmission port</strong></p>

<p id="_51c11728-9acd-d51b-116f-7d20b1851b3d">The device will need to withstand or filter out the following potential disturbances from the data transmission port:</p>

<ul id="_a444420e-4f7d-85cf-86dd-c54c27bf37ce"><li><p id="_19bf9feb-da0b-3142-61b5-3863fe8cf000">data transmission line surges and bursts;</p>
</li>
<li><p id="_5b99e495-fcef-20d1-579c-431801eec8b1">out of band communication signals (signals for which the port is neither specified nor reserved);</p>
</li>
<li><p id="_28ca8791-6d42-8564-5d96-25353f713be2">out of band induced radio frequency currents (signals for which the port is neither specified nor reserved).</p>
</li>
</ul>

<p id="_b6929ca6-b9d1-994d-42c7-529217057d25"><strong>5 Operator port</strong></p>

<p id="_31fd58b1-15a7-14e9-88a2-78ba2fd8492b">The device will need to withstand or filter out the following potential disturbances from the operator port:</p>

<ul id="_93f64232-17e1-a3b7-597b-499a66cb24da"><li><p id="_243de110-aa8c-4e41-c6ca-1c048ed7fd59">electrostatic discharges;</p>
</li>
<li><p id="_a84ed3de-0fc4-3085-a023-ed1d85ae507b">induced currents from radio frequency sources (antenna behavior);</p>
</li>
<li><p id="_38685bd6-2837-d5f8-9b0d-3369026471ec">induced currents from power frequency sources including harmonics (near field coupling).</p>
</li>
</ul>
</li>
</ul>
</clause>

<clause id="_c784456f-aad7-afa2-585f-9266a0388347" inline-header="false" obligation="normative">
<title id="_20d32a0f-36c9-d458-3c5b-599cb4fe3bab">Potential influences/disturbances and limitations</title>
<p id="_08c0f07a-e6d7-84e0-b9d5-d6b9db58154b">Generally speaking, influences or disturbances are the result of the presence of or change in physical phenomena that influence the measurand, but not the measurand itself.</p>

<ul id="_7c956e91-a7dd-ff44-af94-5c0d0c0957e0"><li><p id="_32e4aec2-a338-a27a-79d3-ca4593d6ffaf"><strong>Spectrum of phenomena</strong></p>
<p id="_6b3b8bc7-132c-dd5a-2555-55607bb3e229">The behavior of the phenomena can be quite diverse. The values of the climatic parameters generally do not change as fast as the electromagnetic phenomena.</p>

<p id="_f0b68023-95cd-a2ea-7404-e0599a16c577">Also, the nature of these physical phenomena can be quite diverse. For example some are only one-dimensional such as temperature, humidity and air pressure while others are multidimensional, such as vibration and electromagnetic phenomena. Another parameter which has to be taken into account and which differs quite a lot between phenomena is the dwell time.</p>

<p id="_22503ad0-9d2a-1a0c-96c7-61d77c0f1aa8">This difference in behavior will influence the risk on the measurand; the risk assessment approach should therefore be fitted to this behavior.</p>

<table id="_8757f18a-7482-9e75-a071-2021a480ea1c" anchor="tab-1">
<name id="_0e826965-b302-b184-bbc0-9861d18d09b1">Nature of phenomena that are potential sources of influence</name>
<thead><tr id="_3b62911e-e71d-9d22-fca9-88533a1de0a2"><th id="_a1be2452-eebc-7d0f-357e-26a1dcd1eb60" valign="top" align="center">Physical phenomenon</th>
<th id="_c2ba05e8-0796-4320-eec9-58e678fbbf14" valign="top" align="center">Range dimensions</th>
<th id="_3ff30b3b-78fb-8935-caf4-526bf2bf829d" valign="top" align="center">Orientation; polarization</th>
<th id="_2b54024c-d5f8-1fe1-088c-dd9d56d9d2be" valign="top" align="center">Frequency</th>
<th id="_ddb4e2b1-cc58-2ef1-c7ac-29c39da74de5" valign="top" align="center">Dwell time</th>
</tr></thead>
<tbody><tr id="_916edbb7-348a-8ccb-421b-ee7d117939c0"><td id="_f6745c6e-504e-cfdd-564f-00d4d0394b61" valign="top" align="left">Temperature</td>
<td id="_d351b2ed-a877-eb8d-e21a-4ec6fa3d31de" valign="top" align="center">1</td>
<td id="_3ff45d82-771d-c5a6-64b4-35c84bcc1215" valign="top" align="center"/><td id="_f635616f-1b5b-0f58-fc8f-06020eb47c14" valign="top" align="center"/><td id="_f1e94353-4452-09f7-deac-132c60ef9d20" valign="top" align="center">Medium-long</td>
</tr><tr id="_304fdeec-60a6-52f2-f045-4804704909cf"><td id="_a11cf29f-5594-9860-ba2c-88d8111a1cb0" valign="top" align="left">Humidity</td>
<td id="_2bf64e67-fecc-800c-db95-2fd648a7295c" valign="top" align="center">1</td>
<td id="_a34b6e77-fb86-f098-2cba-ed195444954e" valign="top" align="center"/><td id="_a392de6f-251e-4f4b-3f34-5ff82c546075" valign="top" align="center"/><td id="_e11b015c-66cc-2a80-4e08-9b2914595c54" valign="top" align="center">Medium-long</td>
</tr><tr id="_2bbe0820-d9f4-7f13-180c-b3b3f9f340cd"><td id="_f326e8ca-0d3f-32ed-d279-de90e230a3a2" valign="top" align="left">Air pressure</td>
<td id="_94307129-c9ad-c88f-3b2e-49ac797c69b0" valign="top" align="center">1</td>
<td id="_51744b8c-a783-c4a8-ee0f-9f008e38003e" valign="top" align="center"/><td id="_70b91379-a085-1495-4a7c-2d5c2c022835" valign="top" align="center"/><td id="_09930f49-926c-449c-6232-0232e3268621" valign="top" align="center">Long</td>
</tr><tr id="_5d38e59d-0469-a561-c3bc-c98484f50ec8"><td id="_60ae2673-2a10-fbb8-8283-866139d0bd0a" valign="top" align="left">Vibration</td>
<td id="_461344cd-9b2c-51b7-3ac5-624d645c52bb" valign="top" align="center">4</td>
<td id="_9b6c6b56-1a83-e12f-6198-04004fa0ed32" valign="top" align="center">x</td>
<td id="_a28fa90d-cb1a-caa9-c848-ec01ecb9af0a" valign="top" align="center">x</td>
<td id="_114dae82-431b-5df0-493d-ebb8de79e018" valign="top" align="center">Short-medium</td>
</tr><tr id="_f276624a-8700-d43b-d878-72fe7e1bbdf5"><td id="_81573129-3062-f3a1-8275-5a7cb7d59904" valign="top" align="left">Magnetic</td>
<td id="_fa3cb969-8e51-fffa-4bb0-cca46cad198d" valign="top" align="center">1</td>
<td id="_bfa02b89-915f-a3ed-bacf-ddfb5b058697" valign="top" align="center">x</td>
<td id="_56e602c9-5416-4380-ffc3-252362827f8a" valign="top" align="center"/><td id="_78d14879-c1a4-9596-7685-5606e9af2fa1" valign="top" align="center">Short</td>
</tr><tr id="_1564f150-9f12-353a-531c-51f5e5c47eb9"><td id="_97ff397d-370d-f2d7-a8ec-154786cd000a" valign="top" align="left">Electric</td>
<td id="_a07f8084-1f45-e14f-bede-4adc49c21411" valign="top" align="center">1</td>
<td id="_dfe63788-b299-7121-6949-d801d2b9f554" valign="top" align="center">x</td>
<td id="_8f8f93c8-f841-eae0-eb72-bba227859e6d" valign="top" align="center"/><td id="_4083d5d6-df9b-398e-e703-16280326dd7b" valign="top" align="center">Short</td>
</tr><tr id="_5ba2a087-2e34-659b-c8ef-3cb9f19fef84"><td id="_707701a3-e0e5-7847-a776-69356a1aaeb9" valign="top" align="left">Electromagnetic</td>
<td id="_4807853a-947f-6084-86b8-e2a97e181fa6" valign="top" align="center">3</td>
<td id="_650369b0-bf00-7b4b-d4e5-b81d09b88045" valign="top" align="center">x</td>
<td id="_555896c6-8472-0bc1-f40e-68c6180c0840" valign="top" align="center">x</td>
<td id="_3a8eb1fd-70ef-153c-e75d-220b95dfd4d3" valign="top" align="center">Ultra short-short</td>
</tr><tr id="_b5e4d189-90d6-f83f-6b5a-55b8629fcd4c"><td id="_3304adef-6249-6586-1caf-5761e8814ae0" valign="top" align="left">Chemical</td>
<td id="_c362ce4c-0f22-0017-d074-a64b760409c9" valign="top" align="center"/><td id="_1d739768-3ffc-3bda-ca0a-1013c1aa61a6" valign="top" align="center"/><td id="_dba4444c-9e09-c592-a75b-61b50a0c0133" valign="top" align="center"/><td id="_cc9b38f4-0ca5-a0f8-8bb0-ddb46196e144" valign="top" align="center">Long</td>
</tr><tr id="_fe1148c4-3057-dae8-9bcb-21273c419be2"><td id="_2089d267-fbcd-5804-27aa-2bc0d8e20bba" valign="top" align="left">Etc.</td>
<td id="_1b17031f-ce12-9a0b-33f0-52b760747733" valign="top" align="center"/><td id="_3dfafd9c-27e0-c377-9a29-292e19e6d481" valign="top" align="center"/><td id="_4d15e3b6-da39-e14f-03ed-a4444d8b62ca" valign="top" align="center"/><td id="_2a651b03-5ce1-4e0f-0cf3-fc6f5bcae55f" valign="top" align="center"/></tr></tbody>
</table>
</li>
<li><p id="_dc361e81-9120-faf2-7380-d5abe5adb045"><strong>Actual coverage by performance requirements</strong></p>
<p id="_abde92a6-0f72-485f-b11a-9deff3d7bed9">Over the past 20-30 years, performance requirements for measuring instruments that are exposed to influences and disturbances on the enclosure port have been implemented in OIML Recommendations for a number of phenomena. Influences on the measurand (internal, external) have been taken into account, but the actual risk of such disturbances in most cases has not been addressed.</p>

<p id="_bed7142a-73f9-c544-b063-9d6c8ca17fc5">For phenomena having a long or medium term dwell time this risk can easily be estimated. It has more or less already been taken into account by specifying the rated operating conditions.</p>

<p id="_d683122f-e311-51d1-f320-536a0f86a515">For short and ultra-short dwell times the risk cannot easily be estimated, but in general the appropriate requirements and test levels are copied from generic IEC standards and are based on experiences on interference in practice. Therefore, these levels should implicitly take into account the risk of interference.</p>

<p id="_84d32966-c622-fe57-43a7-d03b05883590">For some phenomena (see below) no performance requirements have yet been specified. One could assume that disturbances as a consequence of these will be covered by the general performance requirements of the measuring device. The risk of a disturbance, however, will be unknown when the dwell time of the phenomenon is short and its existence is location dependent.</p>

<table id="_d96c4e4f-6e31-b5a4-2bf1-66c3bc9ae9bb" anchor="tab-2" style="background-color: lightgray">
<name id="_49f8e12e-b0ec-b62b-b683-5fe7f4aa88f9">Actual coverage by standards referred to in OIML D 11 and in the applicable Recommendations</name>
<tbody><tr id="_2e70326d-9ccd-fbd6-591b-3603831009ad"><td id="_d07cf13b-b580-c1b4-2400-df71f8f3ef6a" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Infl./dist. / Port </td>
<td id="_c77c58ff-2912-51ca-b836-5b28cba0e345" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Power supply </td>
<td id="_cc9e603a-a5e1-82b3-3471-32223364b2f9" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Measurand </td>
<td id="_12c2a93d-c7da-5acf-3ee9-a3b87df3ed2c" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Enclosure </td>
<td id="_079ee095-f659-b347-d0b2-d59f2a8cb276" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Data transmission </td>
<td id="_6a586509-a492-02dd-0193-83c8379d5477" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Operator </td>
</tr><tr id="_5e9957d1-286c-0f4f-9bd1-69b664fe8493"><td id="_a6ed5911-423d-e9ac-88fa-6f207d375f0f" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Climatic/vibration </td>
<td id="_0225b366-1178-0130-4d7b-d53224ff2cf2" valign="top" align="left"/><td id="_9f077d85-53fd-6c39-7cd9-b8d497c52b43" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_82885ecb-c3a4-25ee-5b78-efedca2aee1f" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_9256ea2c-d3d6-5821-5535-907e326c0263" valign="top" align="left"/><td id="_46ed7c21-8efb-3365-71d6-5dc9be50d35d" valign="top" align="left"/></tr><tr id="_e6cef03d-c793-62f8-3fe2-44661f0f091f"><td id="_756aa4e7-46a0-a3aa-9c03-eec0a443b338" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Magnetic </td>
<td id="_0493e322-6be3-bcba-2cb2-5216c329e5de" valign="top" align="left"/><td id="_416636d4-abc9-88f0-fae0-45e01b8c7bfa" valign="top" align="left"/><td id="_60dc79bb-aefd-fff7-99d1-cca7bccd97b3" valign="top" align="left" style="background-color: rgb(252, 197, 45)"/>
<td id="_66301d8f-f2a8-a457-7af0-1fc4d7abe14e" valign="top" align="left"/><td id="_39da455f-90f4-9a8c-ecbd-2a83ffbdcec8" valign="top" align="left" style="background-color: rgb(252, 197, 45)"/>
</tr><tr id="_3d76fc20-80ed-66b6-b86a-e742bb7f67bd"><td id="_2bdc2a4e-0929-cb63-fdda-f88e30f5fa89" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Electric </td>
<td id="_e1a1d893-850b-1443-c28c-d75273f90214" valign="top" align="left"/><td id="_e452c201-9291-2c8e-1484-72580989f849" valign="top" align="left"/><td id="_a7a1b199-cb03-7443-980a-615d7cb2d632" valign="top" align="left" style="background-color: rgb(252, 197, 45)"/>
<td id="_80c35475-907c-43c6-2179-b87b919d56d0" valign="top" align="left"/><td id="_d165b096-1536-df20-7d35-71902ed7edd4" valign="top" align="left" style="background-color: rgb(252, 197, 45)"/>
</tr><tr id="_178f5233-0878-ad13-1736-32a1375be738"><td id="_9fd7402e-864c-a887-9a61-385839f83bfd" valign="top" align="left" style="background-color: rgb(200, 226, 250)">ESD </td>
<td id="_2ed9c3fa-2c43-0260-089a-e6b30dcc2f2f" valign="top" align="left"/><td id="_155df8e8-60f0-a309-907c-ab9d8ee843fe" valign="top" align="left" style="background-color: rgb(96, 163, 235)"/>
<td id="_a548878f-5817-6b0a-1f24-18cef9a1a428" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_228e5146-d816-8f7f-5424-e30d87fc5de0" valign="top" align="left" style="background-color: rgb(96, 163, 235)"/>
<td id="_b6920093-98ca-cb1e-a8ec-956aac201b43" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
</tr><tr id="_7892932d-755d-368c-2dbe-475c62af2f3f"><td id="_9bf4d461-71b8-beb8-764c-ad681bf90150" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Interruption </td>
<td id="_8f02c405-603d-d108-07dc-e7a211c9e4a6" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_2ebc7f4f-07b5-5cf5-109f-a16b122235a8" valign="top" align="left"/><td id="_1e8d0eb1-0406-f610-750b-fcd67cfdc194" valign="top" align="left"/><td id="_7c8dc5a2-d54d-fd52-c81a-8b5547c99b13" valign="top" align="left"/><td id="_0189b0a1-9507-b320-1ff2-76db08dc5fd0" valign="top" align="left"/></tr><tr id="_86f7af80-1ccf-6b9d-0a88-5084c6e2ce6c"><td id="_20050bf0-df95-fbb9-9070-403c054e3584" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Variation </td>
<td id="_f72205da-878d-0dd4-1cc9-e50aace933cf" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_187ee167-b542-a3e7-2684-16ebd53f2585" valign="top" align="left"/><td id="_e4958fea-0321-ba55-e6dc-a6e47f370e99" valign="top" align="left"/><td id="_529cc0ae-cddc-3717-5070-118cb5644f83" valign="top" align="left"/><td id="_279b9b5e-224d-2ed3-e7bf-5b1bb007bd55" valign="top" align="left"/></tr><tr id="_676e20b6-0885-8096-1d8f-99279295cb66"><td id="_2289a79f-97e7-a430-9af0-945b74f1c0a4" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Surge/burst </td>
<td id="_3bde1f26-cc8f-6956-abe2-b8da8e09d5ea" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_a2dd5aa8-f9f3-9f6a-7b92-9dc419a36459" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_cee2f9fc-6ee9-66b2-f425-c596ea25e7cd" valign="top" align="left"/><td id="_ec881e20-f027-e933-635a-37827610c2c8" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_d9829c5f-4a85-6508-6933-4d43591d66c7" valign="top" align="left"/></tr><tr id="_5dfa18ba-7e67-3f87-caf3-7085ce0e26bb"><td id="_d6a25072-6969-9a18-1458-ee2efd9d6141" valign="top" align="left" style="background-color: rgb(200, 226, 250)">RF induced currents </td>
<td id="_cc7c516d-1f6f-99ee-7528-e6e8e00daeab" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_fedc2adc-5112-5108-31d2-23117b11ddda" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_c678bbcd-c853-59bd-3272-c18f2ffb50aa" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_fedf66ba-9b14-19d7-4130-4a1c27f748d4" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_33693d39-f944-bd6a-0531-a15dc823d751" valign="top" align="left"/></tr><tr id="_fbb93fe8-a159-48a1-da55-9e2c2087f944"><td id="_e64c371a-1a0c-7784-a0b0-c9fd97495a95" valign="top" align="left" style="background-color: rgb(200, 226, 250)">LF induced currents </td>
<td id="_7367bba6-ed3e-f767-0ab1-1f436e125ca1" valign="top" align="left" style="background-color: yellow"/>
<td id="_b2cadbb8-0cef-4873-8679-5722b5286c8f" valign="top" align="left" style="background-color: yellow"/>
<td id="_a570b697-0952-26a2-6b65-08d34a4d28b3" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_337229b8-a231-bc65-3f8e-ba349b61cdd3" valign="top" align="left" style="background-color: yellow"/>
<td id="_760778fc-f719-21ac-2403-9f42145423f3" valign="top" align="left"/></tr><tr id="_6af3dbe1-c609-fb29-e1c6-bce567b610cd"><td id="_39fd3b9b-8b8e-c374-8bd8-d294ff4f8c56" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Rad. out of band </td>
<td id="_f9280833-ff5f-9955-5ad0-15c44ace5ffb" valign="top" align="left"/><td id="_26531222-9874-ba8a-615e-d41b400daf24" valign="top" align="left"/><td id="_f53028f9-fe33-4f07-8348-7b1d8987e04c" valign="top" align="left"/><td id="_88845690-b092-1735-f8ed-6e14e20f2a65" valign="top" align="left" style="background-color: rgb(109, 199, 97)"/>
<td id="_5bee7218-5573-422e-1670-b337c7bf6b4f" valign="top" align="left"/></tr><tr id="_e678dea2-35aa-8a82-35e7-34395d91d524"><td id="_c3e4a401-4a29-97a7-554d-79721e98e684" valign="top" align="left" style="background-color: rgb(200, 226, 250)">Cond. out of band </td>
<td id="_b4fa991c-6063-bac0-a2b9-e4f563e321bc" valign="top" align="left"/><td id="_c627e810-92bd-fd59-8c8b-e3ad31d6ceb4" valign="top" align="left"/><td id="_3fe2b892-0421-d848-f090-bf8560559a7e" valign="top" align="left"/><td id="_032f5dec-bb50-070f-7b4e-194a670ac649" valign="top" align="left" style="background-color: rgb(109, 199, 97)"/>
<td id="_ed36b461-b449-89cc-0568-5027c1fd074f" valign="top" align="left"/></tr></tbody>
</table>

<table id="_be2f485d-8c70-764d-a43d-efad87239321" unnumbered="true"><tbody><tr id="_c30b754a-3d10-a69d-2e99-5cdc4310f6a1"><td id="_eabb5c2b-edad-bee8-3327-c88ffdb0dc8a" valign="top" align="left" style="background-color: lightgray"/>
<td id="_5862884f-afd3-5e1f-a156-dfc1af4100ca" valign="top" align="left">Not applicable</td>
</tr><tr id="_dcff09ed-20bf-5434-5c7f-7135fbc3b2df"><td id="_3e690c28-80d8-3c7e-8025-ba5cddf712c3" valign="top" align="left" style="background-color: rgb(96, 163, 235)"/>
<td id="_b165e1d4-e818-e007-8c5d-4da444afd668" valign="top" align="left">Could be applicable</td>
</tr><tr id="_26bd2668-e9e7-3d81-907c-691b0ff12b59"><td id="_d7a45a19-98b8-69d4-f421-a16c1a31cf4f" valign="top" align="left" style="background-color: rgb(33, 158, 48)"/>
<td id="_bcc1018b-f83e-b309-6bbd-a0366f73c1f8" valign="top" align="left">Covered in OIML D 11</td>
</tr><tr id="_bfe6d1ff-6275-94ca-3486-f0b2b823e7cf"><td id="_a86196ba-d4a8-568e-07f7-1143c8f8c167" valign="top" align="left" style="background-color: rgb(252, 197, 45)"/>
<td id="_58e0007a-e189-42c9-aa2f-c16585b15185" valign="top" align="left">Partly covered in D 11</td>
</tr><tr id="_d5981905-c15e-ea39-b1bd-24c5153d33c7"><td id="_45c7d83e-b9a4-df61-5d51-55421ab7c10d" valign="top" align="left" style="background-color: yellow"/>
<td id="_b08ef4ab-16e5-eec4-81d2-c0360115431a" valign="top" align="left">No standard available</td>
</tr><tr id="_5d1be453-b4aa-b337-1f5a-11ad10feeeab"><td id="_f4648866-dbfe-f159-818a-6bbe1c59caab" valign="top" align="left" style="background-color: rgb(109, 199, 97)"/>
<td id="_3887eeb6-9a2c-a93d-1d0e-0d57fe883820" valign="top" align="left">Covered by UTC/ETSI</td>
</tr></tbody>
</table>
</li>
<li><p id="_4640aca3-886f-57aa-0b12-d510d59d632d"><strong>Low frequency phenomena</strong></p>
<p id="_d6b5b8f8-0227-e4dc-d0f5-fd6961ef66fb">As can be seen from Table 2 for a number of relatively low frequency conducted and radiated phenomena, standards are not available and/or standardization is in progress. Caution is therefore advised and it may be necessary to develop and perform product specific tests.</p>
</li>
<li><p id="_caeb07c0-879c-c217-56e1-2c3b172eae31"><strong>Mutual interference of instruments in the same vicinity</strong></p>
<p id="_ebbd3121-7ca6-d0c2-7327-944fe465842f">One should be aware that the levels for EMC immunity testing as specified in generic IEC standards do not cover the risk of mutual interference between adjacent instrumentation.</p>

<p id="_61f744e4-8850-c3f5-92d7-22ce8a827ea1">It could be expected that manufacturers in such cases will notice any undesirable behavior during prototyping. But this approach would not cover the potential interference from a device from some other manufacturer, which for example would be the case when power line communication is also in use next to the smart meter data communication line.</p>
</li>
<li><p id="_4b459f80-0970-e7ed-991d-0e6339c47829"><strong>Estimating the level of interference from radiating sources</strong></p>
<p id="_9a2f65a7-9950-f5dc-cd63-ac11d9e1e096">When attempting to estimate the level of electromagnetic interference, the following parameters need to be assigned a value:</p>

<ul id="_97caef05-f12f-85b7-53c8-bb4d5bbab75c"><li><p id="_e2aec938-e8bb-41fc-5ee0-1890b4ee7f07">expected environment of operation;</p>
</li>
<li><p id="_5e14135c-1c29-47fa-ad90-73cda5a4b920">level of immunity of the measuring instrument.</p>
</li>
</ul>

<p id="_1fbb48c5-47ba-0deb-e56c-20d3159a95de">Both tend to be complex but considerable research has been carried out and studies provide some figures on expected maximum levels of emission of sources.</p>

<p id="_d770774a-4b95-45a5-1d00-288e5e74a191">When determining the properties of the environment, all contributing sources and distances from these sources are to be taken into account.</p>

<p id="_89fea8a7-7acd-c9e5-665a-e91c385a63f8">When determining the expected level of immunity, a mathematical model could be used or immunity tests could be performed. Both could be rather complex.</p>

<p id="_d52bec94-44d3-6ef8-99c7-f1d547ddb231">Simple but adequate models and/or reproducible test setups should be created.</p>

<p id="_6fd623af-2696-6e3c-dd90-de16e0bbf7be">One approach could be to base the deduced level of interference on the maximum expected emissions and optimal coupling between the sources and the “victim”. The outcome of such an approach would probably be that some (perhaps most) of the instrumentation would not be in conformity with the requirements for non-interference.</p>

<p id="_d1f9271a-a2fe-ee6f-66c1-20faa6a614b9">Another approach could be to include a risk analysis, taking into account both the actual risk when a potential source is present, and the coupling factor. This factor would comprise e.g. distance, polarity and isotropy components, each of which contributes to the resulting intensity on the victim location.</p>

<p id="_187f4980-234e-6330-b3a0-9088677be4f8">Such an analysis can be performed using a mathematical model, but setting up such a model requires additional work. A Monte Carlo approach could probably be the best technique to estimate the risk.</p>
</li>
<li><p id="_3e467bcf-02bf-5d95-2ab6-ceadd0782ca5"><strong>Coverage of immunity tests</strong></p>
<p id="_bda3ab7d-46ba-adb4-24fa-67c4d9325b93">Over the past ten years an exponential increase in the use of the electromagnetic spectrum has been observed, mainly for communication purposes. This accounts for both transmission line bound and free space phenomena.</p>

<p id="_9864b6ec-445a-5079-dd99-4e5cadfce81a">Driven by commercial incentives the telecommunication companies have optimized the use of the limited available EM bandwidth by using sophisticated and intelligent software methods.</p>

<p id="_3da90b6f-ac31-90d9-bbcc-11cf19acbba1">This increase in use, however, has not kept pace with the limited bandwidth available and the techniques for exploiting the upper RF bandwidth regions; therefore, the potential risk of conflicting use of the spectrum is increasing.</p>

<p id="_abfb3754-deaf-5fc0-6c72-221ef721ceee">For decades, standardization committees have been intensively working on preventing mutual interference by setting requirements on emission and susceptibility of (mainly) electronic devices.</p>

<p id="_7f450dd3-2e84-fb49-4f42-17b16746a953">Their first focus on EM interference originated from the prevention of disturbance of radio services.</p>

<p id="_ec28306f-547f-8e05-5203-948ce2ca3411">Besides this prevention of evident interference risks on communication, standardization of EM interference-related qualities further arose from hazardous incidents and commercial pressures.</p>

<p id="_42a90316-096a-a94a-e219-b2113e462f03">However, since the occurrence of an interference in many cases is stochastic in nature, protective measures and standardization of these measures have only been implemented in those cases where there is a relatively high risk of occurrence and where there are substantial consequences.</p>

<p id="_c4f5d3cf-397d-8701-da43-4399e19a9f56">A review of the agreed measures as specified in standards over the whole EM spectrum shows that this process has lead to an incomplete coverage of EM interference protective measures, resulting in certain gaps in specific bands.</p>

<p id="_3e2f413b-3f45-19b6-4e86-fc715429b175">The introduction of smart metering has made these gaps in protection more manifest.</p>

<p id="_57e44568-b4a3-994c-d7ea-eab9084b41e5">One gap which has become more prominent concerns the VLF and LF band protection. Due to the fact that in this band below 150 kHz no (efficient) radio transmissions are operated, there is no real concern and therefore no involvement of radio protection agencies in this band. The use of EM phenomena and signals in this band is merely transmission line bound and emissions to free space are beneath the level of observance (noise level) within a few meters of the transmission line.</p>

<p id="_76ae7563-03af-1f88-8526-fba259041f12">Electricity suppliers and distributors make use of this frequency band for switching and signaling over mains power lines. Since instrumentation connected to the mains will in general frequently be exposed to such signaling and since its properties are well defined, the risk of unexpected interference will already become prominent at the design stage of such instruments, and can be reduced prior to marketing the product.</p>

<p id="_f8042b61-f570-2d09-63be-d853a33c0624">Of more concern are those mains connected products which produce disturbances in this frequency band and whose waveforms are more or less arbitrary pulses. Smart meters, when directly connected to these mains power supplies, can suffer from these kinds of signals, not only as a result of the interference on the measurand but also on the measured data when using PLT/PLC as a means of communicating this data.</p>

<p id="_d9a5ce17-4d6b-c38a-9f9f-c2b6cc347a64">No adequate measurement methods or standardization are applicable for these kinds of interferences.</p>
</li>
</ul>

<figure id="_c665ffce-bdae-383a-7fd6-7146df22a41d" anchor="fig-2">
<name id="_fd26d2ae-f631-fe14-f5d4-ebc3dcb165f8">Overview of the electromagnetic spectrum in use for radio and infrared communication</name>
<image id="_c0429a9a-e49c-6068-6096-77b3b9e7ea79" src="data:image/png;base64,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" mimetype="image/png" height="auto" width="auto" filename="images/img02.png"/></figure>

<p id="_dcec6fb9-5481-2ab7-a4e7-0148a6338e8b">Frequency bands in use for smart metering are:</p>

<ul id="_83248426-0dde-5099-08b4-b05bd302b8b1"><li><p id="_2477287a-c177-4c25-057f-63c4b789864f">VLF and LF (conducted) band for PLC;</p>
</li>
<li><p id="_a44e8fe4-6e04-a8f7-9621-e41187db3bd1">UHF band (radiated) for GPRS.</p>
</li>
</ul>
</clause>
</clause>

<clause id="_30b01cdd-865b-6b54-79da-8ac088ad62d2" inline-header="false" obligation="normative">
<title id="_980176b0-7c27-6035-51e4-854920ddbdd0">Software/firmware evaluation</title>
<clause id="_9f3a8afe-f0cd-08f4-dd5b-d5e4f8d91889" inline-header="false" obligation="normative">
<title id="_0011a10d-4373-975a-0107-04f52c525e08">Modular approach</title>
<p id="_e14126db-810d-5b3a-86bd-b68f7b87ed0c">Unlike hardware evaluation, the software evaluation of a complete smart metering system as a whole would in most cases be an impossible task.</p>

<p id="_fd7862bb-f02d-b629-5b6a-0cc0cc8ed4a9">A modular approach is the only practical way of evaluating software.</p>

<p id="_2ae13e53-017d-87b9-8d98-95755a983322">In principle, the constituent parts of the system are to be evaluated and data in an insecure environment is to be protected. Refer to OIML D 31 for such an evaluation.</p>
</clause>

<clause id="_6d4da55b-6b96-ba4c-9840-bc665aa27fc1" inline-header="false" obligation="normative">
<title id="_593bd970-0711-49ed-ff46-5ac2cefaca53">Potential influences/disturbances and limitations</title>
<p id="_4df715aa-9114-974a-d9a7-084a363ca7f9">The need to evaluate the parts of the system depends on the location of the primary registers in which the results of measurement quantities and the associated time intervals are stored. The need to evaluate data transmission securing measures will depend on this location.</p>

<p id="_e983c059-6e32-184c-ec6e-dab971791605">Furthermore, the smart metering software/firmware should include the securing of adequate time recording which, in turn, implies accurate time-stamping and interval measurement which are of sufficient resolution.</p>

<p id="_6dabca96-9f98-da27-0274-9ffe7109f4d2">Time measurement can be performed to a very high degree of accuracy when using up-to-date techniques. In principle, this should not limit the accuracy in establishing the overall result of the measurements, but attention has to be paid to synchronizing and to avoiding delays as a consequence of processing and transmission. The securing of the synchronizing method and means shall be such that the accuracy of the time measurement has no consequences on the overall measurement result.</p>
</clause>
</clause>
</clause>

<clause id="_52b96fa0-6050-2c2b-6d48-afa47c651613" inline-header="false" obligation="normative">
<title id="_6d2bedd9-9ef4-fa6a-0a56-e47ca88af1b9">Conclusions</title>
<p id="_18d4bd66-bfaf-16ec-2877-f4b0cfe68aa8">Secretariats of OIML TCs and SCs are advised to consider the additional functionalities of utility meters to first analyze their possible effect on the legal metrology aspects.</p>

<p id="_3c9c8b4d-f9de-eb9a-4808-edb2a810ddd4">These aspects will need to include not only the actual measured quantity but also the time stamp in the case where measured values are accumulated.</p>

<p id="_406d825c-d1cc-157c-15fa-4fafa22d5893">Applying the device input-output model as presented in this Report, it is expected that one will become aware of the possible influences or interactions between parts of the systems and that adequate requirements will be implemented to prevent undesired hardware interactions.</p>

<p id="_d40f7790-be22-a731-e478-1eb91c271a18">These could be requirements for immunity to environmental influences created by emissions from adjacent instruments and possibly also for the level of the emissions to the environment. Parts (but not all) of these are at present covered by the provisions suggested in D 11.</p>

<p id="_26b1cb1e-b251-2cb9-837c-fa0df20a87f7">Concerning software, it is assumed that when choosing a protection level the applicable provisions in OIML D 31 can be selected. These provisions will not only need to cover the securing of the measurement data related to the measurand, but also take into account the time-related measurements.</p>

<p id="_586f7e44-4096-e97d-8d59-981b6b121f69">Inclusion of requirements for data transmission communication depends on whether these data are relevant to the ultimate verification of the transaction parameters.</p>
</clause>


</sections><annex id="_cc15c0ad-58ce-f74c-7d56-add3441dc7c0" inline-header="false" obligation="informative">
<title id="_f718ec44-3fc1-17c1-9709-68f8eb65ea9b">Some guidelines for estimating the risks of EM interference</title>
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" mimetype="image/png" height="auto" width="auto" filename="images/img03.png"/></figure>
</annex>
</metanorma>
