Titlebook: Geometrical and Topological Methods in Gauge Theories; Proceedings of the C J. P. Harnad,S. Shnider Conference proceedings 1980 Springer-Ve

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潜伏期

Metric and connection theories of gravity: The gauge theories of spacetime symmetry,corresponding principal bundles. The most familiar are: the Lorentz group = 0(3,1,8) which uses the bundle of orthonormal frames, GL(4,R) with the general linear frame bundle, the Poincare group = IO(3,1,R) with the affine orthonormal frame bundle, and the spinor group, SL(2,C), with the orthonormal

MINT

https://doi.org/10.1007/978-3-642-38931-3(these are also defined by Kostant but we present a directly geometrical definition which is more convenient for our purposes), vector bundles, and principal bundles..With these notions in place, we can define a graded G-structure on a graded manifold In the simplest non-trivial case, this leads imm

证实

Education and IT Policy: Virtual Reality?,corresponding principal bundles. The most familiar are: the Lorentz group = 0(3,1,8) which uses the bundle of orthonormal frames, GL(4,R) with the general linear frame bundle, the Poincare group = IO(3,1,R) with the affine orthonormal frame bundle, and the spinor group, SL(2,C), with the orthonormal

发电机

978-3-540-10010-2Springer-Verlag Berlin Heidelberg 1980

Bumble

Geometrical and Topological Methods in Gauge Theories978-3-540-38142-6Series ISSN 0075-8450 Series E-ISSN 1616-6361

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0075-8450 Overview: 978-3-540-10010-2978-3-540-38142-6Series ISSN 0075-8450 Series E-ISSN 1616-6361

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On groups of gauge transformations,Groups of gauge transformations (gauge groups) are defined in the framework of principal bundles. The gauge group of a trivial bundle is exhibited and the gauge aspect of gravitation is compared to that of Yang-Mills theories.