HEAT KERNELS FOR PERTURBED DIRAC OPERATORS ON EVEN-DIMENSIONAL MANIFOLDS WITH BOUNDED GEOMETRY

DOI10.1142/S0129167X03001648zbMath1079.58019MaRDI QIDQ4807434

Jeffrey Fox, Peter Haskell

Publication date: 18 May 2003

Published in: International Journal of Mathematics (Search for Journal in Brave)

Mathematics Subject Classification ID

Index theory and related fixed-point theorems on manifolds (58J20) Heat and other parabolic equation methods for PDEs on manifolds (58J35)

Related Items (1)

The Atiyah-Patodi-Singer index on manifolds with non-compact boundary

Cites Work

• Unnamed Item
• Axial anomalies and index theorems on open spaces
• Local rings of singularities and \(N=2\) supersymmetric quantum mechanics
• An introduction to partial differential equations
• Deficiency indices for symmetric Dirac operators on manifolds with conic singularities
• \(N=2\) supersymmetric quantum mechanics on Riemann surfaces with meromorphic superpotentials.
• Essential self-adjointness of powers of generators of hyperbolic equations
• An Index Theorem for First Order Regular Singular Operators
• On the spectral geometry of spaces with cone-like singularities
• On self-adjointness of a Schrödinger operator on differential forms
• Perturbed Dolbeault operators and the homology Todd class
• Essential self-adjointness for semi-bounded magnetic Schrödinger operators on non-compact manifolds

This page was built for publication: HEAT KERNELS FOR PERTURBED DIRAC OPERATORS ON EVEN-DIMENSIONAL MANIFOLDS WITH BOUNDED GEOMETRY