Zeta Determinants on Manifolds with Boundary

Abstract

We study the zeta determinant of global boundary problems of APS-type through a general theory for relative spectral invariants. In particular, we compute the zeta determinant for Dirac-Laplacian boundary problems in terms of a scattering Fredholm determinant over the boundary.

62 pages

References in corpus (2)

• On the Determinant of One-Dimensional Elliptic Boundary Value Problems
• Eta forms and the Chern Character