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11-7.3

Lewis number

URNurn:iso:std:iso:80000:-11:ed-2:en:item:11-7.3
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urn:iso:std:iso:80000:-11:ed-2:en:item:11-7.3
ISQ Identifiers
ISO
urn:iso:std:iso:80000:-11:ed-2:en:item:11-7.3
IEC
urn:iec:std:iec:80000-11:2019:::item:11-7.3
Designations
ENLewis number
FRnombre de Lewis
Symbol
L e
Notation systems
Rendered
L e
AsciiMath
Le
LaTeX
L e

Definition

EN

quotient of thermal diffusivity and diffusion coefficient for heat transfer in a fluid, expressed by

L e = a / D ; where

a :: is thermal diffusivity (ISO 80000-5: Thermodynamics), and

D :: is diffusion coefficient (ISO 80000-9: Physical chemistry and molecular physics)

FR

quotient de la diffusivité thermique par le coefficient de diffusion pour le transfert de chaleur dans un fluide, exprimé par:

L e = a / D ; où

a :: est la diffusivité thermique (ISO 80000-5: Thermodynamics); et

D :: est le coefficient de diffusion (ISO 80000-9: Physical chemistry and molecular physics)

0

Notes

EN

The Lewis number is also given by

L e = S c / P r ; where

S c :: is the Schmidt number (Schmidt number), and

P r :: is the Prandtl number (Prandtl number).

Compare with Péclet number <heat transfer>.

The Lewis number is sometimes defined as reciprocal of this quantity.

FR

Le nombre de Lewis est également donné par:

L e = S c / P r ; où

S c :: est le nombre de Schmidt (Schmidt number); et

P r :: est le nombre de Prandtl (Prandtl number).

Comparer avec Péclet number <heat transfer>.

Le nombre de Lewis est parfois défini comme l'inverse de cette grandeur.

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:t11-7.3
PropertyValue
rdf:type
dcterms:identifier
11-7.3
skosxl:prefLabel
"Lewis number"@en
skosxl:altLabel
"Le"@en
skos:definition
quotient of thermal diffusivity and diffusion coefficient for heat transfer in a fluid, expressed by stem:[Le = a//D]; …
skos:note
The Lewis number is also given by stem:[Le = Sc//Pr]; where stem:[Sc]:: is the Schmidt number (<<t11-7.2>>), and stem:…
isq:hasDimension
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