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E-BooksResolvent, Heat Kernel, and Torsion under Degeneration to Fibered Cusps



Resolvent, Heat Kernel, and Torsion under Degeneration to Fibered Cusps
Free Download Resolvent, Heat Kernel, and Torsion under Degeneration to Fibered Cusps
by Pierre Albin, Frederic Rochon
English | 2021 | ISBN: 1470444224 | 138 Pages | True PDF | 1.24 MB


Manifolds with fibered cusps are a class of complete non-compact Riemannian manifolds including many examples of locally symmetric spaces of rank one. We study the spectrum of the Hodge Laplacian with coefficients in a flat bundle on a closed manifold undergoing degeneration to a manifold with fibered cusps. We obtain precise asymptotics for the resolvent, the heat kernel, and the determinant of the Laplacian. Using these asymptotics we obtain a topological description of the analytic torsion on a manifold with fibered cusps in terms of the R-torsion of the underlying manifold with boundary.


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