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      Divergence terms in the supertrace heat asymptotics for the de Rham complex on a manifold with boundary

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          Abstract

          We use invariance theory to determine the coefficient \(a_{m+1,m}^{d+\delta}\) in the supertrace for the twisted de Rham complex with absolute boundary conditions.

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          On the heat equation and the index theorem

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            The Asymptotics of The Laplacian on a Manifold with Boundary

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              An asymptotic expansion for the heat equation

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                Author and article information

                Journal
                2002-11-12
                2003-05-05
                Article
                10.1016/S0393-0440(03)00091-3
                math-ph/0211020
                f4e328bb-c10e-49a7-826c-6c19f93eb3eb
                History
                Custom metadata
                58J50
                J.Geom.Phys. 49 (2004) 249-271
                19 pages, LaTeX, Theorem 1.2 corrected
                math-ph hep-th math.MP

                Mathematical physics,High energy & Particle physics,Mathematical & Computational physics

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