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- W2612323424 abstract "The standard Laughlin argument shows that inserting a magnetic flux into a two-dimensional Hamiltonian leads to a spectral flow through a given gap which is equal to the Chern number of the associated Fermi projection. For higher even dimension, the insertion of a non-abelian Wu-Young monopole is shown to lead to a spectral flow which is again equal to the strong invariant given by a higher even Chern number. For odd dimensions, an associated chirality flow allows to calculate the strong invariant. This follows from an index theorem for the spectral flow between two unitaries which are conjugates of each other by a selfadjoint unitary." @default.
- W2612323424 created "2017-05-19" @default.
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- W2612323424 date "2017-05-11" @default.
- W2612323424 modified "2023-09-22" @default.
- W2612323424 title "Laughlin arguments in arbitrary dimensions" @default.
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