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- Spectral_asymmetry abstract "In mathematics and physics, the spectral asymmetry is the asymmetry in the distribution of the spectrum of eigenvalues of an operator. In mathematics, the spectral asymmetry arises in the study of elliptic operators on compact manifolds, and is given a deep meaning by the Atiyah-Singer index theorem. In physics, it has numerous applications, typically resulting in a fractional charge due to the asymmetry of the spectrum of a Dirac operator. For example, the vacuum expectation value of the baryon number is given by the spectral asymmetry of the Hamiltonian operator. The spectral asymmetry of the confined quark fields is an important property of the chiral bag model.".
- Spectral_asymmetry wikiPageID "4861222".
- Spectral_asymmetry wikiPageRevisionID "578047206".
- Spectral_asymmetry hasPhotoCollection Spectral_asymmetry.
- Spectral_asymmetry subject Category:Spectral_theory.
- Spectral_asymmetry comment "In mathematics and physics, the spectral asymmetry is the asymmetry in the distribution of the spectrum of eigenvalues of an operator. In mathematics, the spectral asymmetry arises in the study of elliptic operators on compact manifolds, and is given a deep meaning by the Atiyah-Singer index theorem. In physics, it has numerous applications, typically resulting in a fractional charge due to the asymmetry of the spectrum of a Dirac operator.".
- Spectral_asymmetry label "Spectral asymmetry".
- Spectral_asymmetry sameAs m.0crg7_.
- Spectral_asymmetry sameAs Q7575181.
- Spectral_asymmetry sameAs Q7575181.
- Spectral_asymmetry wasDerivedFrom Spectral_asymmetry?oldid=578047206.
- Spectral_asymmetry isPrimaryTopicOf Spectral_asymmetry.