Towards a perfect fixed point action for SU(3) gauge theory

Abstract

We present an overview of the construction and testing of actions for SU(3) gauge theory which are approximate fixed points of renormalization group equations (at $\beta \to \infty$). Such actions are candidates for use in numerical simulations on coarse lattices.

6 pages, uuencoded compressed postscript file, contribution to LAT94

References in corpus (2)

• A comprehensive lattice study of SU(3) glueballs
• Perfect lattice action for asymptotically free theories

Cited by in corpus (7)

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• Action and topological density carried by Abelian monopoles in finite temperature pure SU(2) gauge theory: an analysis using RG smoothing
• Improving the improved action
• Optimised Dirac Operators on the Lattice: Construction, Properties and Applications
• String tension and removal of lattice coarsening effects in Monte Carlo Renormalization Group