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- W98974834 abstract "Lattice gauge theory, formulated in terms of invariant integrals over group elements on lattice bonds, benefits from many group theoretical notions. Gauge invariance provides an enormous symmetry and powerful constraints on expectation values. Strong coupling expansions require invariant integrals over polynomials in group elements, all of which can be evaluated by symmetry considerations. Numerical simulations involve random walks over the group. These walks automatically generate the invariant group measure, avoiding explicit parameterization. A recently proposed overrelaxation algorithm is particularly efficient at exploring the group manifold. These and other applications of group theory to lattice gauge fields are reviewed in this talk. 17 refs." @default.
- W98974834 created "2016-06-24" @default.
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- W98974834 date "1988-09-01" @default.
- W98974834 modified "2023-09-26" @default.
- W98974834 title "Group theory and lattice gauge fields" @default.
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