Functional Determinants for Regular-Singular Laplace-type Operators

Details Functional Determinants for Regular-Singular Laplace-type Operators Functional Determinants for Regular-Singular Laplace-type Operators

2008-08-04

arxiv.org/abs/0808.0443v2

Physics

Mathematical Physics

Some references were corrected. 49 pages, 2 figures

Scientific paper

We discuss a specific class of regular-singular Laplace-type operators with matrix coefficients. Their zeta determinants were studied by K. Kirsten, P. Loya and J. Park on the basis of the Contour integral method, with general boundary conditions at the singularity and Dirichlet boundary conditions at the regular boundary. We complete the arguments of Kirsten, Loya and Park by explicitly verifying that the Contour integral method indeed applies in the regular-singular setup. Further we extend the zeta determinant computations to generalized Neumann boundary conditions at the regular boundary and apply our results to Laplacians on a bounded generalized cone with relative ideal boundary conditions.

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