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Borel summation of the small time expansion of the heat kernel with a vector potential

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abstract

We study the Borel summability of the small time expansion of the heat kernel associated to a first order perturbation of a Laplacian. An explicit formula for this kernel plays a central role. As a consequence, we get a Poisson formula on the torus.

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math-ph 1

years

2026 1

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UNVERDICTED 1

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Heat Kernel and Resurgence

math-ph · 2026-06-20 · unverdicted · novelty 7.0

Proposes an infinite-dimensional Picard-Lefschetz/Morse-Floer problem for the heat kernel and a heat-kernel analogue of the Picard-Lefschetz/Alien correspondence, with a confirming test on the hyperbolic plane H^2.

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  • Heat Kernel and Resurgence math-ph · 2026-06-20 · unverdicted · none · ref 17 · internal anchor

    Proposes an infinite-dimensional Picard-Lefschetz/Morse-Floer problem for the heat kernel and a heat-kernel analogue of the Picard-Lefschetz/Alien correspondence, with a confirming test on the hyperbolic plane H^2.