Heat kernels and super-determinants of Laplace operators on super-Riemann surfaces
type: Item
instance of: scholarly article
title: Heat kernels and super-determinants of Laplace operators on super-Riemann surfaces
zbMATH Open document ID: 0659.58044
DOI: 10.1007/BF01223373
author: Kenichiro Aoki
published in: Communications in Mathematical Physics
publication date: 1988-01-01T00:00:00Z
Mathematics Subject Classification ID: 58J35
Mathematics Subject Classification ID: 58C50
Mathematics Subject Classification ID: 30F35
Mathematics Subject Classification ID: 81T99
zbMATH DE Number: 4078329
zbMATH Keywords: Heat kernels of Laplacians
zbMATH Keywords: superfields
zbMATH Keywords: super-Riemann surfaces
zbMATH Keywords: super- determinants
zbMATH Keywords: super-zeta function
MaRDI profile type: Publication
cites work: On determinants of Laplacians on Riemann surfaces
cites work: Determinants of Laplacians
cites work: Fourier coefficients of the resolvent for a Fuchsian group.
cites work: A superanalog of the Selberg trace formula and multiloop contributions for fermionic strings
cites work: Super Riemann surfaces: Uniformization and Teichmüller theory
cites work: Q3793322
cites work: Q3237356
cites work: Analytic torsion and closed geodesics on hyperbolic manifolds
cites work: The Selberg trace formula and the Riemann zeta-function
cites work: Q4275389
cites work: Analytic torsion for complex manifolds
description: scientific article; zbMATH DE number 4078329