Abstract

Lattice discretisation errors in the Landau gauge condition are examined. An improved gauge fixing algorithm in which O(a2){\cal O}(a^2) errors are removed is presented. O(a2){\cal O}(a^2) improvement of the gauge fixing condition improves comparison with continuum Landau gauge in two ways: 1) through the elimination of O(a2){\cal O}(a^2) errors and 2) through a secondary effect of reducing the size of higher-order errors. These results emphasise the importance of implementing an improved gauge fixing condition.

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