Finite size scaling analysis of SU(2) lattice gauge theory in (3 + 1) dimensions

Engels J, Fingberg J, Weber M (1990)
Nuclear Physics, B 332(3): 737-759.

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Zeitschriftenaufsatz | Veröffentlicht | Englisch
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Abstract / Bemerkung
We have calculated the order parameter, the susceptibility and the normalized fourth cumulant gr with high precision on N[sigma]3×4 lattices (N[sigma]=8,12,18 and 26) for SU(2) gauge theory at finite temperature. The finite size scaling analysis of these quantities confirms that the critical exponents of SU(2) gauge theory are the same as those of the three-dimensional Ising model, the infinite volume value for the critical coupling is 4/gc2 (N[iota] = 4) = 2.2985 ±0.0006. With direct scaling fits we determine [beta]/[nu] and [lambda]/[nu] and find excellent agreement with the hyperscaling relation.
Erscheinungsjahr
Zeitschriftentitel
Nuclear Physics, B
Band
332
Zeitschriftennummer
3
Seite
737-759
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PUB-ID

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Engels J, Fingberg J, Weber M. Finite size scaling analysis of SU(2) lattice gauge theory in (3 + 1) dimensions. Nuclear Physics, B. 1990;332(3):737-759.
Engels, J., Fingberg, J., & Weber, M. (1990). Finite size scaling analysis of SU(2) lattice gauge theory in (3 + 1) dimensions. Nuclear Physics, B, 332(3), 737-759. doi:10.1016/0550-3213(90)90010-B
Engels, J., Fingberg, J., and Weber, M. (1990). Finite size scaling analysis of SU(2) lattice gauge theory in (3 + 1) dimensions. Nuclear Physics, B 332, 737-759.
Engels, J., Fingberg, J., & Weber, M., 1990. Finite size scaling analysis of SU(2) lattice gauge theory in (3 + 1) dimensions. Nuclear Physics, B, 332(3), p 737-759.
J. Engels, J. Fingberg, and M. Weber, “Finite size scaling analysis of SU(2) lattice gauge theory in (3 + 1) dimensions”, Nuclear Physics, B, vol. 332, 1990, pp. 737-759.
Engels, J., Fingberg, J., Weber, M.: Finite size scaling analysis of SU(2) lattice gauge theory in (3 + 1) dimensions. Nuclear Physics, B. 332, 737-759 (1990).
Engels, Jürgen, Fingberg, Jochen, and Weber, M. “Finite size scaling analysis of SU(2) lattice gauge theory in (3 + 1) dimensions”. Nuclear Physics, B 332.3 (1990): 737-759.
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