Investigation of the critical behavior of the critical point of the ℤ2 gauge lattice

Y. Blum; P. K. Coyle; S. Elitzur; E. Rabinovici; H. Rubinstein; S. Solomon

doi:10.1016/S0550-3213(98)00636-1

Investigation of the critical behavior of the critical point of the ℤ₂ gauge lattice

Y. Blum^*
, P. K. Coyle
, S. Elitzur
, E. Rabinovici
, H. Rubinstein
, S. Solomon

^*Corresponding author for this work

Racah Institute of Physics

Research output: Contribution to journal › Article › peer-review

6 Scopus citations

Abstract

We investigate, through Monte Carlo simulations, the nature of the second-order point in a ℤ₂ (Bosonic) + ℤ₂ gauge theory in four dimensions. Detailed analysis of the critical exponents point to the Ising universality class. The relevance to extended models and possible non-Gaussian behavior is discussed.

Original language	English
Pages (from-to)	731-738
Number of pages	8
Journal	Nuclear Physics B
Volume	535
Issue number	3
DOIs	https://doi.org/10.1016/S0550-3213(98)00636-1
State	Published - 14 Dec 1998

Keywords

Critical exponents
Lattice gauge
Symmetry
ℤ

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10.1016/S0550-3213(98)00636-1

Cite this

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abstract = "We investigate, through Monte Carlo simulations, the nature of the second-order point in a ℤ2 (Bosonic) + ℤ2 gauge theory in four dimensions. Detailed analysis of the critical exponents point to the Ising universality class. The relevance to extended models and possible non-Gaussian behavior is discussed.",

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AU - Rabinovici, E.

AU - Rubinstein, H.

AU - Solomon, S.

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Y1 - 1998/12/14

N2 - We investigate, through Monte Carlo simulations, the nature of the second-order point in a ℤ2 (Bosonic) + ℤ2 gauge theory in four dimensions. Detailed analysis of the critical exponents point to the Ising universality class. The relevance to extended models and possible non-Gaussian behavior is discussed.

AB - We investigate, through Monte Carlo simulations, the nature of the second-order point in a ℤ2 (Bosonic) + ℤ2 gauge theory in four dimensions. Detailed analysis of the critical exponents point to the Ising universality class. The relevance to extended models and possible non-Gaussian behavior is discussed.

KW - Critical exponents

KW - Lattice gauge

KW - Symmetry

KW - ℤ

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Investigation of the critical behavior of the critical point of the ℤ₂ gauge lattice

Abstract

Keywords

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