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We study the orbit space of vector potentials acted upon by gauge transformations. We describe its topology, its natural functional connection, and its curvature under a natural metric. A zeta function regularization is given for the functional Laplacian. When Sobolev metrics are used as an ultraviolet cutoff, the orbit space has a Gauss-Wiener measure.
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I. M. Singer (1981) studied this question.
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