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Pointwise monotonicity of heat kernels

Published 29 Jul 2018 in math.CA and math.AP | (1807.11072v2)

Abstract: In this paper the authors present a proof of a pointwise radial monotonicity property of heat kernels that is shared by the euclidean spaces, spheres and hyperbolic spaces. The main result deals with monotonicity from special points on revolution hypersurfaces from which the aforementioned are deduced. The proof relies on a non straightforward but elementary application of the parabolic maximum principle.

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