Closed formulas for two regularized Laplacian determinants on Riemann manifolds are derived using Borel-Laplace resummation of the analytic continuation of a theta series built from the square-root spectrum.
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Two Regularized Determinants of Laplacian through Resurgence theory
Closed formulas for two regularized Laplacian determinants on Riemann manifolds are derived using Borel-Laplace resummation of the analytic continuation of a theta series built from the square-root spectrum.