Spectral Functions for Gauge Fields in Rindler-Like Spaces

A. A. Bytsenko; A. E. Goncalves; V. S. Mendes

Spectral Functions for Gauge Fields in Rindler-Like Spaces

High Energy Physics - Theory 2007-05-23 v1

Authors: A. A. Bytsenko , A. E. Goncalves , V. S. Mendes

Abstract

A class of conformal deformations of Rindler-like spaces is analyzed. We study the spectral properties of the Laplace operators associated with $p-$ forms and acting in these spaces and in their spatial sections. The spectral density of continuum spectrum and the spectral zeta functions related to the abelian $p-$ forms in real compact hyperbolic manifolds are obtained.

Keywords

Rindler-like spaces conformal deformations Laplace operators p-forms spectral density spectral zeta functions hyperbolic manifolds

Cite

@article{arxiv.hep-th/0502030,
  title  = {Spectral Functions for Gauge Fields in Rindler-Like Spaces},
  author = {A. A. Bytsenko and A. E. Goncalves and V. S. Mendes},
  journal= {arXiv preprint arXiv:hep-th/0502030},
  year   = {2007}
}

Comments

6 pages. Work presented at the "Fourth International Winter Conference on Mathematical Methods in Physics", 09-13 August 2004, Rio de Janeiro, Brazil

Spectral Functions for Gauge Fields in Rindler-Like Spaces

Abstract

Keywords

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