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The Heat Kernel Method

1996
The goal of the heat kernel method is to express (2.40) as an integral over the fixed point set M γ in M of the transformation γ. Here M γ = M if γ is the identity. The method is based on the following observations about arbitrary elliptic differential operators D, acting on sections of a smooth vector bundle F over a compact manifold M, which admits a
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Neumann Heat Kernel Monotonicity

2014
This chapter contains the probabilistic proof of the claim that the Neumann heat kernel in a ball, evaluated on the diagonal, is a monotone function of the distance from the center.
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Heat kernels and theta functions

1996
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire   +3 more sources

Heat-Mediated Optical Manipulation

Chemical Reviews, 2022
Jingang Li, Yuebing Zheng
exaly  

Materials, physics and systems for multicaloric cooling

Nature Reviews Materials, 2022
Huilong Hou, Suxin Qian, Ichiro Takeuchi
exaly  

Nanoengineered materials for liquid–vapour phase-change heat transfer

Nature Reviews Materials, 2016
H Jeremy Cho   +2 more
exaly  

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