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.
Title resolution pending
2 Pith papers cite this work, alongside 749 external citations. Polarity classification is still indexing.
2
Pith papers citing it
749
external citations · OpenAlex
years
2026 2verdicts
UNVERDICTED 2representative citing papers
A new regularization scheme for divergent power sums sum n^alpha uses fractional extensions of differential generators applied to a generalized spectral function, recovering zeta regularization under a consistency condition for continuous extension from integers.
citing papers explorer
-
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.
-
Regularization of Divergent Power Sums via Fractional Extension of Differential Generators
A new regularization scheme for divergent power sums sum n^alpha uses fractional extensions of differential generators applied to a generalized spectral function, recovering zeta regularization under a consistency condition for continuous extension from integers.