ISQ
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7-8.2

spectral radiant exitance

URNurn:iso:std:iso:80000:-7:ed-2:en:item:7-8.2
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urn:iso:std:iso:80000:-7:ed-2:en:item:7-8.2
ISQ Identifiers
ISO
urn:iso:std:iso:80000:-7:ed-2:en:item:7-8.2
IEC
urn:iec:std:iec:80000-7:2019:::item:7-8.2
Designations
ENspectral radiant exitance
FRexitance énergétique spectrique
Symbol
M e , λ
( M λ )
Notation systems
Rendered
M e , λ
Rendered
( M λ )
AsciiMath
M_("e",lambda)
AsciiMath
(M_(lambda))
LaTeX
M_{\text{e} , \lambda}
LaTeX
( M_{\lambda} )

Definition

EN

density of radiant exitance with respect to wavelength, expressed by

M e , λ = d M e d λ

where M e is radiant exitance (radiant exitance) in terms of wavelength λ (ISO 80000-3: Space and time)

FR

dérivée de l'exitance énergétique par rapport à la longueur d'onde, exprimée par

M e , λ = d M e d λ

où M e est l'exitance énergétique (radiant exitance) en fonction de la longueur d'onde λ (ISO 80000-3: Space and time)

Notes

EN

The integral of (total) radiant exitance is determined by the wavelength interval ( λ 1 , λ 2 ) under consideration:

M e = ∫ λ 1 λ 2 M e , λ d λ
FR

L'intégrale de l'exitance énergétique (totale) est déterminée par l'intervalle de longueurs d'onde ( λ 1 , λ 2 ) considéré:

M e = ∫ λ 1 λ 2 M e , λ d λ

Referenced by

Concept HierarchyPendrill (2024)
1dimensionless quantitiesLevel 0 · Kind

Ontology

Class Hierarchy

A physical quantity as defined in ISO/IEC 80000, with associated symbols, definitions, and units of measurement.

Instance IRI

isq:t7-8.2
PropertyValue
rdf:type
dcterms:identifier
7-8.2
skosxl:prefLabel
"spectral radiant exitance"@en
skosxl:altLabel
"M_("e",lambda)"@en"(M_(lambda))"@en
skos:definition
density of radiant exitance with respect to wavelength, expressed by [stem%unnumbered] ++++ M_("e",lambda) = ("d"M_"e")…
skos:note
The integral of (total) radiant exitance is determined by the wavelength interval stem:[(lambda_1, lambda_2)] under cons…
isq:hasUnit
isq:hasDimension
smart:hasBindingnessType
dcterms:isPartOf