Heat kernel for nonminimal operators on a Kähler manifold | Zendy

Sergey Alexandrov | Zendy; Dmitri Vassilevich | Zendy

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Heat kernel for nonminimal operators on a Kähler manifold

Author(s) -

Sergey Alexandrov,

Dmitri Vassilevich

Publication year - 1996

Publication title -

journal of mathematical physics

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.708

H-Index - 119

eISSN - 1089-7658

pISSN - 0022-2488

DOI - 10.1063/1.531736

Subject(s) - heat kernel , laplace operator , mathematics , kernel (algebra) , operator (biology) , lambda , manifold (fluid mechanics) , pure mathematics , kähler manifold , mathematical analysis , mathematical physics , physics , quantum mechanics , chemistry , mechanical engineering , biochemistry , repressor , transcription factor , engineering , gene

The heat kernel expansion for a general non--minimal operator on the spaces$C^\infty (\Lambda^k)$ and $C^\infty (\Lambda^{p,q})$ is studied. Thecoefficients of the heat kernel asymptotics for this operator are expressed interms of the Seeley coefficients for the Hodge--de Rham Laplacian.Comment: revtex 3.0, 10p., no figure

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