Schwinger model

E130663

The Schwinger model is a two-dimensional quantum electrodynamics theory that serves as a exactly solvable toy model for studying phenomena like confinement, chiral symmetry breaking, and anomalies in quantum field theory.

All labels observed (2)

Label Occurrences
Schwinger model canonical 1
massive Schwinger model 1

How this entity was disambiguated

Statements (50)

Predicate Object
instanceOf (1+1)-dimensional quantum electrodynamics ⓘ
exactly solvable model ⓘ
quantum field theory ⓘ
toy model ⓘ
axialSymmetryStatus broken by anomaly ⓘ
exhibitsPhenomenon axial anomaly ⓘ
bosonization ⓘ
chiral symmetry breaking ⓘ
confinement ⓘ
mass generation ⓘ
screening of charges ⓘ
gaugeGroup U(1) ⓘ
hasAnomaly chiral anomaly ⓘ
hasBoundaryConditionVariants finite volume formulations ⓘ
hasFieldContent Dirac fermion ⓘ
U(1) gauge field ⓘ
hasInteraction electromagnetic interaction ⓘ
hasMassScale g/√π ⓘ
hasProperty asymptotic states are neutral ⓘ
infrared finite ⓘ
no free charged particles in the spectrum ⓘ
ultraviolet renormalizable ⓘ
hasSpacetimeDimension 1+1 ⓘ
hasSpatialDimension 1 ⓘ
hasSymmetry axial U(1) symmetry (classically) ⓘ
vector U(1) symmetry ⓘ
hasTimeDimension 1 ⓘ
hasVariant massive Schwinger model ⓘ
linked to: Schwinger model
introducedBy Julian Schwinger ⓘ
isExactlySolvable true ⓘ
isLowerDimensionalAnalogOf quantum electrodynamics in 3+1 dimensions ⓘ
LagrangianContains Dirac term for a massless fermion ⓘ
U(1) gauge kinetic term ⓘ
minimal coupling between fermion and gauge field ⓘ
namedAfter Julian Schwinger ⓘ
photonBecomes massive boson ⓘ
servesAsBenchmarkFor lattice gauge algorithms ⓘ
tensor network methods in QFT ⓘ
solvableBy bosonization techniques ⓘ
operator methods ⓘ
path integral methods ⓘ
spectrumContains single massive scalar boson ⓘ
studiedIn lattice gauge theory ⓘ
typicalFermionMass zero (massless Schwinger model) ⓘ
usedToStudy bosonization in low dimensions ⓘ
chiral symmetry breaking mechanisms ⓘ
confinement mechanisms ⓘ
nonperturbative effects in QED ⓘ
quantum anomalies ⓘ
yearProposed 1962 ⓘ

How these facts were elicited

Referenced by (2)

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

Julian Schwinger → notableConcept → Schwinger model ⓘ
Schwinger model → hasVariant → massive Schwinger model ⓘ
linked to: Schwinger model