On the Regularized Determinant for Noninvertible Elliptic Operators
Nov, 198319 pages
Published in:
- Commun.Math.Phys. 93 (1984) 407
DOI:
Report number:
- Print-83-1003 (LA PLATA)
Citations per year
Abstract: (Springer)
We propose a technique for regularizing the determinant of a non-invertible elliptic operator restricted to the complement of its nilpotent elements. We apply this approach to the study of chiral changes in the fermionic path-integral variables.- GAUGE FIELD THEORY: PATH INTEGRAL
- BOUNDARY CONDITION
- CHARGE: TOPOLOGICAL
- RENORMALIZATION: REGULARIZATION
- FUNCTIONAL ANALYSIS: linear space
- FIELD THEORETICAL MODEL: MASSLESS
- MASSLESS: FIELD THEORETICAL MODEL
- SYMMETRY: CHIRAL
- FERMION: FIELD THEORY
References(5)
Figures(0)