Spectral flow is the integral of one forms on the Banach manifold of self adjoint Fredholm operators
One may trace the idea that spectral flow should be given as the integral of a one form back to the 1974 Vancouver ICM address of I.M. Singer. Our main theorem gives analytic formulae for the spectral flow along a norm differentiable path of self adjoint
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|Source:||Advances in Mathematics|
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