Yang monopole

E265148

The Yang monopole is a theoretical higher-dimensional generalization of the magnetic monopole introduced by physicist C. N. Yang in the context of non-Abelian gauge theories and fiber bundles.

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All labels observed (1)

Label Occurrences
Yang monopole canonical 1

Statements (47)

Predicate Object
instanceOf generalization of magnetic monopole
object in gauge theory
theoretical construct
topological defect
analogOf Dirac monopole in parameter space
appearsIn higher-dimensional Berry-curvature models
baseSpace 4-sphere S^4
category monopole configuration
topological soliton
chargeQuantization topologically quantized
connectionType SU(2) gauge connection
describedIn non-Abelian gauge theory
dimensionOfConfigurationSpace 4
field differential geometry
gauge theory
mathematical physics
theoretical physics
topology
gaugeGroup rotation group SU(2)
surface form: SU(2)
generalizes Dirac magnetic monopoles
surface form: Dirac monopole
hasMathematicalStructure nontrivial principal SU(2)-bundle over S^4
hasProperty characterized by nontrivial topology of gauge bundle
higher-dimensional
no experimental observation in fundamental particles as of 2024
non-Abelian
introducedBy C. N. Yang
surface form: Chen-Ning Yang
isSolutionOf Yang–Mills theory
surface form: Yang–Mills equations
livesIn five-dimensional space-time model
four-dimensional parameter space
namedAfter C. N. Yang
surface form: Chen-Ning Yang
relatedTo BPST instanton
Berry phase
geometric phase
higher-dimensional quantum Hall effect
instanton
magnetic monopole
non-Abelian Berry connection
topological insulator models
studiedIn cold atom systems
synthetic gauge field experiments
topologicalCharge second Chern number
usesConcept Chern number
curvature two-form
fiber bundle
gauge connection
principal fiber bundle
second Chern class

Referenced by (1)

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

C. N. Yang knownFor Yang monopole