Information Metric on Instanton Moduli Spaces in Nonlinear Sigma Models

Physics – Data Analysis – Statistics and Probability

Scientific paper

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9 pages, LaTeX; added references for section 1; typos added

Scientific paper

10.1103/PhysRevE.69.026122

We study the information metric on instanton moduli spaces in two-dimensional nonlinear sigma models. In the CP^1 model, the information metric on the moduli space of one instanton with the topological charge Q=k which is any positive integer is a three-dimensional hyperbolic metric, which corresponds to Euclidean anti--de Sitter space-time metric in three dimensions, and the overall scale factor of the information metric is (4k^2)/3; this means that the sectional curvature is -3/(4k^2). We also calculate the information metric in the CP^2 model.

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