The geometric properties of the di-m eron solution to the SU (2) Yang-Mills equations are studied in detail. The essential geometric structure of this solution is that of a locally symmetric space endowed with a Riemannian structure which is conformally flat. The di-meron solution is representable by an integrable 3-distribution over Euclidean 4-space. The corresponding integral surfaces are obtained in analytic form.
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Open AccessGeometry of the SU (2) Di-Meron SolutionJune 2, 2014
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Open AccessSource Properties of a Hollow Cathode Arc PlasmaJune 2, 2014
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June 2, 2014
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Open AccessTetrahedral XY4 Molecules: Application of the Keating Bendings to the Degenerate VibrationsJune 2, 2014
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Open Access14N Nuclear Quadrupole Coupling and Methyl Internal Rotation of 2-, 4-, and 5-Methyl OxazoleJune 2, 2014
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