EQUIVARIANT HEAT INVARIANTS OF THE LAPLACIAN AND NONMININMAL OPERATORS ON DIFFERENTIAL FORMS EQUIVARIANT HEAT INVARIANTS OF THE LAPLACIAN AND NONMININMAL OPERATORS ON DIFFERENTIAL FORMS

EQUIVARIANT HEAT INVARIANTS OF THE LAPLACIAN AND NONMININMAL OPERATORS ON DIFFERENTIAL FORMS

  • 期刊名字:数学物理学报
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  • 论文作者:Wang Yong
  • 作者单位:School of Mathematics and Statistics
  • 更新时间:2023-02-07
  • 下载次数:
论文简介

In this paper, we compute the first two equivariant heat kernel coefficients of the Bochner Laplacian on differential forms. The first two equivariant heat kernel coeffi- cients of the Bochner Laplacian with torsion are also given. We also study the equivariant heat kernel coefficients of nonminimal operators on differential forms and get the equivari- ant Gilkey-Branson-Fulling formula.

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