`quantitykind:Landau-GinzburgNumber`

http://qudt.org/vocab/quantitykind/Landau-GinzburgNumber

Predicate	Object
`rdf:type`	`qudt:QuantityKind`
`dcterms:description`	“"Landau-Ginzburg Number", also known as the Ginzburg-Landau parameter, describes the relationship between London penetration depth and coherence length.”
`dcterms:isReplacedBy`	`quantitykind:LandauGinzburgNumber`
`qudt:applicableUnit`	Show 15 values `unit:FRACTION` `unit:GR` `unit:NUM` `unit:ONE-PER-ONE` `unit:PERCENT` `unit:PERMILLE` `unit:PERMITTIVITY_REL` `unit:PPB` `unit:PPM` `unit:PPQ` `unit:PPT` `unit:PPTH` `unit:PPTM` `unit:PSU` `unit:UNITLESS`
`qudt:deprecated`	“true”^^`xsd:boolean`
`qudt:deprecatedInVersion`	“3.2.0”
`qudt:hasDimensionVector`	`qkdv:A0E0L0I0M0H0T0D1`
`qudt:informativeReference`	http://en.wikipedia.org/wiki/Ginzburg–Landau_theory
`qudt:isoNormativeReference`	http://www.iso.org/iso/catalogue_detail?csnumber=31897
`qudt:latexDefinition`	At zero thermodynamic temperature \(\kappa = \frac{\lambda_L}{(\varepsilon\sqrt{2})}\), where \(\lambda_L\) is London penetration depth and \(\varepsilon\) is coherence length.
`qudt:latexSymbol`	\(\kappa\)
`qudt:plainTextDescription`	“"Landau-Ginzburg Number", also known as the Ginzburg-Landau parameter, describes the relationship between London penetration depth and coherence length.”
`rdfs:comment`	“Applicable units are those of quantitykind:DimensionlessRatio”
`rdfs:isDefinedBy`	http://qudt.org/3.2.0/vocab/quantitykind
`rdfs:label`	“Landau-Ginzburg Number”@en
`skos:broader`	`quantitykind:DimensionlessRatio`

Generated 2026-03-25T09:17:53.599-04:00