首页> 外文期刊>Foundations of Physics: An International Journal Devoted to the Conceptual Bases and Fundamental Theories of Modern Physics, Biophysics & Cosmology >Killing symmetries of generalized Minkowski spaces. Part 2: Finite structure of space-time rotation groups in four dimensions
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Killing symmetries of generalized Minkowski spaces. Part 2: Finite structure of space-time rotation groups in four dimensions

机译:广义Minkowski空间的杀死对称性。第2部分:三维时空旋转群的有限结构

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In this paper, we continue the study of the Killing symmetries of an N-dimensional generalized Minkowski space, i.e., a space endowed with a ( in general non-diagonal) metric tensor, whose coefficients do depend on a set of non-metrical coordinates. We discuss here the finite structure of the space - time rotations in such spaces, by con. ning ourselves ( without loss of generality) to the four-dimensional case. In particular, the results obtained are specialized to the case of a "deformed" Minkowski space (M) over tilde (4) (i.e., a pseudoeuclidean space with metric coefficients depending on energy), for which we derive the explicit general form of the finite rotations and boosts in different parametric bases.
机译:在本文中,我们继续研究N维广义Minkowski空间(即具有(通常为非对角)度量张量的空间)的Killing对称性,其系数确实取决于一组非度量坐标。我们在这里讨论空间的有限结构-通过con在这种空间中的时间旋转。使自己(不失一般性)适应四维情况。特别是,获得的结果专门用于波浪号(​​4)上的“变形的” Minkowski空间(M)(即,度量系数取决于能量的伪欧几里得空间)的情况,为此,我们得出在不同的参数基础上进行有限的旋转和提升。

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