COMPACT U(1) GAUGE-THEORY ON LATTICES WITH TRIVIAL HOMOTOPY GROUP

LANG CB, Neuhaus T (1994)
NUCLEAR PHYSICS B 431(1-2): 119-130.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Abstract / Bemerkung
We study the pure gauge model on a lattice manifold with trivial fundamental homotopy group, homotopically equivalent to an S-4. Monopole loops may fluctuate freely on that lattice without restrictions due to the boundary conditions. For the original Wilson action on the hypertorus there is an established two-state signal in energy distribution functions which disappears for the new geometry. Our finite size scaling analysis suggests stringent upper bounds on possible discontinuities in the plaquette action. However, no consistent asymptotic finite size scaling behaviour is observed.
Erscheinungsjahr
1994
Zeitschriftentitel
NUCLEAR PHYSICS B
Band
431
Ausgabe
1-2
Seite(n)
119-130
ISSN
0550-3213
Page URI
https://pub.uni-bielefeld.de/record/1642052

Zitieren

LANG CB, Neuhaus T. COMPACT U(1) GAUGE-THEORY ON LATTICES WITH TRIVIAL HOMOTOPY GROUP. NUCLEAR PHYSICS B. 1994;431(1-2):119-130.
LANG, C. B., & Neuhaus, T. (1994). COMPACT U(1) GAUGE-THEORY ON LATTICES WITH TRIVIAL HOMOTOPY GROUP. NUCLEAR PHYSICS B, 431(1-2), 119-130. https://doi.org/10.1016/0550-3213(94)90100-7
LANG, CB, and Neuhaus, Thomas. 1994. “COMPACT U(1) GAUGE-THEORY ON LATTICES WITH TRIVIAL HOMOTOPY GROUP”. NUCLEAR PHYSICS B 431 (1-2): 119-130.
LANG, C. B., and Neuhaus, T. (1994). COMPACT U(1) GAUGE-THEORY ON LATTICES WITH TRIVIAL HOMOTOPY GROUP. NUCLEAR PHYSICS B 431, 119-130.
LANG, C.B., & Neuhaus, T., 1994. COMPACT U(1) GAUGE-THEORY ON LATTICES WITH TRIVIAL HOMOTOPY GROUP. NUCLEAR PHYSICS B, 431(1-2), p 119-130.
C.B. LANG and T. Neuhaus, “COMPACT U(1) GAUGE-THEORY ON LATTICES WITH TRIVIAL HOMOTOPY GROUP”, NUCLEAR PHYSICS B, vol. 431, 1994, pp. 119-130.
LANG, C.B., Neuhaus, T.: COMPACT U(1) GAUGE-THEORY ON LATTICES WITH TRIVIAL HOMOTOPY GROUP. NUCLEAR PHYSICS B. 431, 119-130 (1994).
LANG, CB, and Neuhaus, Thomas. “COMPACT U(1) GAUGE-THEORY ON LATTICES WITH TRIVIAL HOMOTOPY GROUP”. NUCLEAR PHYSICS B 431.1-2 (1994): 119-130.
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