Heat Kernel Asymptotics, Local Index Theorem and Trace Integrals for Cauchy-riemann Manifolds With $s^1$ Action (Memoires De La Societe Mathematique De France)
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Heat Kernel Asymptotics, Local Index Theorem and Trace Integrals for Cauchy-riemann Manifolds With $s^1$ Action (Memoires De La Societe Mathematique De France)

by Jih-Hsin Cheng, Chin-Yu Hsiao, I-Hsun Tsai

Mathematics Differential Geometry Complex Manifolds
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Research memoir deriving heat kernel asymptotics and the local index theorem for Cauchy-Riemann manifolds with circle action, including trace integral analysis.

About This Book

This memoir presents research on heat kernel asymptotics for Cauchy-Riemann manifolds equipped with an S¹ action.

The work develops the local index theorem in this geometric setting and examines associated trace integrals.

Content is directed at researchers in complex geometry and global analysis.

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