Spectral Flow: A Functional Analytic and Index-Theoretic Approach
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Open AccessThis is the first treatment entirely dedicated to an analytic study of spectral flow for paths of selfadjoint Fredholm operators, possibly unbounded or understood in a semifinite sense. The importance of spectral flow for homotopy and index theory is discussed in detail. Applications concern eta-invariants, the Bott-Maslov and Conley-Zehnder indices, Sturm-Liouville oscillation theory, the spectral localizer and bifurcation theory. Presents a self-contained functional analytic treatment of spectral flow Includes a detailed analysis of the homotopy theory of the set of unbounded selfadjoint Fredholm operators Provides an analysis of Bott-Maslov index via spectral flow
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