London theory of superconductivity

E243123

The London theory of superconductivity is a foundational phenomenological model that explains key electromagnetic properties of superconductors, such as perfect diamagnetism and the Meissner effect, through the London equations.

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London theory of superconductivity canonical 2

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Statements (44)

Predicate Object
instanceOf electromagnetic theory
phenomenological theory
theory of superconductivity
appliesTo bulk superconducting materials
superconductors
approximates superconductors as perfect diamagnets
assumes macroscopic quantum coherence of superconducting electrons
superconducting current proportional to vector potential
basedOn London equations
characterizes magnetic field penetration in superconductors
superconducting current response to electromagnetic fields
connectedTo Maxwell equations in matter
contrastsWith microscopic BCS theory
coreIdea superconducting electrons move without resistance in response to electromagnetic fields
countryOfOrigin United Kingdom
describes electromagnetic properties of superconductors
explains Meissner effect
perfect diamagnetism
field condensed matter physics
theoretical physics
formulatedBy Fritz London
Heinz London
historicalSignificance first successful phenomenological description of Meissner effect
ignores normal electron contribution in ideal limit
influenced development of Ginzburg–Landau theory
inspired subsequent gauge-invariant formulations of superconductivity
introducesConcept London penetration depth
language classical field equations
mathematicalFormulation London equations
surface form: first London equation

second London equation
neglects microscopic pairing mechanism
precedes BCS theory of superconductivity
predicts exponential decay of magnetic field inside a superconductor
zero magnetic field in the bulk of an ideal superconductor
relatedConcept flux expulsion
superconducting condensate
supercurrent density
scope linear response of superconductors to weak fields
type macroscopic theory
usedFor estimating penetration depth from experimental data
modeling magnetic response of type I superconductors
validInRegime length scales larger than coherence length
low-frequency electromagnetic fields
yearProposed 1935

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Referenced by (2)

Full triples — surface form annotated when it differs from this entity's canonical label.

Heinz London notableWork London theory of superconductivity
Pippard nonlocal theory refines London theory of superconductivity