Subdivision Invariant Models in Lattice Gauge Theory

Details Subdivision Invariant Models in Lattice Gauge Theory Subdivision Invariant Models in Lattice Gauge Theory

1993-02-26

arxiv.org/abs/hep-th/9302135v1

Physics

High Energy Physics

High Energy Physics - Theory

19 pages, LaTex, ITFA-93-03/YCTP-P4-93

Scientific paper

A class of lattice gauge theories is presented which exhibits novel topological properties. The construction is in terms of compact Wilson variables defined on a simplicial complex which models a four dimensional manifold with boundary. The case of Z2 and Z3 gauge groups is considered in detail, and we prove that at certain discrete values of the coupling parameter, the partition function in these models remains invariant under subdivision of the underlying simplicial complex. A variety of extensions is also presented.

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