Derives semi-classical asymptotics for the heat kernel of the ar{ar{ heta}}-Neumann Laplacian on complex manifolds with boundary as k to infinity, extending Bismut, and applies to Morse inequalities and a Weyl law.
On three-dimensional
2 Pith papers cite this work. Polarity classification is still indexing.
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CR Paneitz operator on non-embeddable 3D tori has infinitely many negative eigenvalues under mild assumptions.
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Semi-classical heat kernel asymptotics on complex manifolds with boundary
Derives semi-classical asymptotics for the heat kernel of the ar{ar{ heta}}-Neumann Laplacian on complex manifolds with boundary as k to infinity, extending Bismut, and applies to Morse inequalities and a Weyl law.
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Non-embeddable torus and CR Paneitz operator
CR Paneitz operator on non-embeddable 3D tori has infinitely many negative eigenvalues under mild assumptions.