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Some comments on Laplacian gauge fixing

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Abstract

Laplacian gauge fixing was introduced to find a unique representative of the gauge orbit, which on the lattice could be implemented by a ``finite`` algorithm. What was still lacking was a perturbative formulation of this gauge, which will be presented here. However, renormalizability is still to be demonstrated. For torodial and spherical geometries a detailed comparison with the Landau (or Coulomb) gauge will be made. ((orig.)).
Authors:
Baal, P van [1] 
  1. Leiden Univ. (Netherlands). Inst. Lorentz for Theor. Phys.
Publication Date:
Apr 01, 1995
DOI:
https://doi.org/10.1016/0920-5632(95)00398-S
Product Type:
Journal Article
Report Number:
CONF-9409269-
Reference Number:
SCA: 662110; PA: AIX-26:064345; EDB-95:132375; SN: 95001458360
Resource Relation:
Journal Name: Nuclear Physics B, Proceedings Supplements; Journal Volume: 42; Conference: Lattice `94, Bielefeld (Germany), 25 Sep - 1 Oct 1994; Other Information: PBD: Apr 1995
Subject:
66 PHYSICS; GAUGE INVARIANCE; LAPLACIAN; LATTICE FIELD THEORY; UNIFIED GAUGE MODELS; ACTION INTEGRAL; ALGORITHMS; COMPARATIVE EVALUATIONS; EIGENVALUES; PERTURBATION THEORY; RENORMALIZATION; RIEMANN SPACE
OSTI ID:
101037
Country of Origin:
Netherlands
Language:
English
Other Identifying Numbers:
Journal ID: NPBSE7; ISSN 0920-5632; TRN: NL95FF382064345
Submitting Site:
NLN
Size:
pp. 843-845
Announcement Date:
Oct 05, 1995

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Citation Formats

Baal, P van. Some comments on Laplacian gauge fixing. Netherlands: N. p., 1995. Web. doi:10.1016/0920-5632(95)00398-S.
Baal, P van. Some comments on Laplacian gauge fixing. Netherlands. https://doi.org/10.1016/0920-5632(95)00398-S
Baal, P van. 1995. "Some comments on Laplacian gauge fixing." Netherlands. https://doi.org/10.1016/0920-5632(95)00398-S.
@misc{etde_101037,
title = {Some comments on Laplacian gauge fixing}
 author = {Baal, P van}
 abstractNote = {Laplacian gauge fixing was introduced to find a unique representative of the gauge orbit, which on the lattice could be implemented by a ``finite`` algorithm. What was still lacking was a perturbative formulation of this gauge, which will be presented here. However, renormalizability is still to be demonstrated. For torodial and spherical geometries a detailed comparison with the Landau (or Coulomb) gauge will be made. ((orig.)).}
 doi = {10.1016/0920-5632(95)00398-S}
 journal = []
 volume = {42}
 journal type = {AC}
 place = {Netherlands}
 year = {1995}
 month = {Apr}
 }