Domain walls in thermal gauge field theories - myth or reality?
Creators
- 1. Gosudarstvennyj Komitet po Ispol'zovaniyu Atomnoj Ehnergii SSSR, Moscow (Russian Federation). Inst. Teoreticheskoj i Ehksperimental'noj Fiziki
- 2. Bern Univ. (Switzerland). Inst. fuer Theoretische Physik
Description
We argue different ZN thermal vacua of hot pure Yang-Mills theory distinguished in the standard approach by different values of Polyakov loop average
T corresponds actually to one and the same physical state. A critical discussion of the argument which are usually put forward in favor of the opposite conclusion (that, in pure continuum Yang-Mills theory, distinct ZN-phases may coexist in the physical space being separated by the domain walls finite surface energy) is given. In particular, we note that the same arguments can be applied with an equal ease to Abelian theories and would lead to the existence of the walls in the high-T 4-dim QED and to appearance of the queer high-T solitons with the mass ∼ T2/e in the Schwinger model. We emphasize that these configurations may be relevant for the Euclidean path integral but whether they correspond to Minkowski space objects is unclear. (author). 16 refs, 2 figs
Additional details
Publishing Information
- Journal Title
- Acta Physica Polonica. Series B
- Journal Volume
- 25
- Journal Issue
- 1-2
- Journal Page Range
- p. 73-83.
- ISSN
- 0587-4254
- CODEN
- APOBBB
Conference
- Title
- 23. Cracow School of Theoretical Physics.
- Dates
- 1-11 Jun 1993.
- Place
- Zakopane (Poland).
INIS
- Country of Publication
- Poland
- Country of Input or Organization
- Poland
- INIS RN
- 28022338
- Subject category
- S72: PHYSICS OF ELEMENTARY PARTICLES AND FIELDS;
- Resource subtype / Literary indicator
- Conference
- Descriptors DEI
- COUPLING CONSTANTS; HAMILTONIANS; MEETINGS; PHASE TRANSFORMATIONS; QUANTUM FIELD THEORY; SCHWINGER SOURCE THEORY; SU GROUPS; SURFACE TENSION; WILSON LOOP; YANG-MILLS THEORY
- Descriptors DEC
- FIELD THEORIES; LIE GROUPS; MATHEMATICAL OPERATORS; QUANTUM OPERATORS; SURFACE PROPERTIES; SYMMETRY GROUPS