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Manuscript Title: Monte Carlo simulation of SU(2) lattice gauge theory. | ||

Authors: R.W.B. Ardill, K.J.M. Moriarty | ||

Program title: SU2LGT | ||

Catalogue identifier: AAQY_v1_0Distribution format: gz | ||

Journal reference: Comput. Phys. Commun. 24(1981)127 | ||

Programming language: Fortran. | ||

Computer: CDC 6600. | ||

Operating system: CDC NOS/BE, SCOPE. | ||

RAM: 18K words | ||

Word size: 60 | ||

Keywords: Elementary, Particle physics, Qcd, Lattice gauge theory, Su(2) gauge theory, Yang-mills theory, Non-abelian gauge theory, Non-perturbative effects, Phase transitions, Statistical mechanics, Action per plaquette, Monte carlo techniques. | ||

Classification: 11.5. | ||

Nature of problem:The program calculates the average action per plaquette for SU(2) lattice gauge theory. Gauge theories on a lattice were originally proposed by Wilson and Polyakov. This paper is largely based on the method adopted by Creutz for the Monte Carlo study of SU(2) gauge theory. | ||

Solution method:A Monte Carlo simulation of the system set up on a lattice (with varying numbers of sites per dimension considered) under an SU(2) gauge field, generates a series of field configurations. The heat bath method is used to produce statistical equilibrium, and a hot and cold (disordered and ordered) start can be used to determine when statistical equilibrium is achieved. | ||

Restrictions:The storage required is dependent on the number N of dimensions and the number L of lattice sites along each dimension. The arrays in the program that usually have the largest dimensions are dimensioned to N(L)**N (i.e. the number of links involved in the lattice). The execution time increases with the number of links and the number of Monte Carlo iterations. | ||

Running time:The test run with a 4-dimensional lattice of 4 sites per dimension and 60 Monte Carlo iterations took 45 s for execution on the CDC 6600 at ULCC. |

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