Published 2005 | Version v1
Miscellaneous

Interacting field theory in Rindler spacetime

  • 1. Centro Brasileiro de Pesquisas Fisicas (CBPF), Rio de Janeiro, RJ (Brazil)

Description

In this paper, we are investigating the generalization of two results in Euclidean field theory for the Wick-rotated Rindler space. First, we generalize an expected result obtained by Christensen and Duff (Nucl.Phys.B146;11 (1978)). Second, we generalize an result obtained by Lee (Nucl.Phys.B264;437 (1986)), that says that the finite-temperature Schwinger function in Euclidean Rindler space is not equal to the T=0 Schwinger function in Cartesian coordinates. Finally, we discuss the introduction of interaction to analysis the Feynman rules in field theory described by accelerated observers. (author)

Part of:
Proceedings of the 26. Brazilian national meeting on physics of particles and fields

Additional details

Additional titles

Original title (English)
Anais do 26. Encontro nacional de fisica de particulas e campos

Publishing Information

Imprint Title
Proceedings of the 26. Brazilian national meeting on physics of particles and fields
Imprint Pagination
[vp.]
Journal Page Range
[6 p.]

Conference

Title
26. Brazilian national meeting on physics of particles and fields
Original Conference Title
26. Encontro nacional de fisica de particulas e campos
Dates
4-8 Oct 2005
Place
Sao Lourenco, MG (Brazil)

INIS

Country of Publication
Brazil
Country of Input or Organization
Brazil
INIS RN
38105672
Subject category
S72: PHYSICS OF ELEMENTARY PARTICLES AND FIELDS;
Resource subtype / Literary indicator
Conference, Non-conventional Literature
Descriptors DEI
CARTESIAN COORDINATES; CONSTRUCTIVE FIELD THEORY; EUCLIDEAN SPACE; MANY-DIMENSIONAL CALCULATIONS; MINKOWSKI SPACE; QUANTUM FIELD THEORY; SCALAR FIELDS; SPACE-TIME; TEMPERATURE DEPENDENCE
Descriptors DEC
COORDINATES; FIELD THEORIES; MATHEMATICAL SPACE; QUANTUM FIELD THEORY; RIEMANN SPACE; SPACE

Optional Information

Notes
21 refs., 2 figs. Imprint:Anais do 26. Encontro nacional de fisica de particulas e campos