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CURVATURE AND WEYL COLLINEATIONS OF SPACETIMES

机译:曲率和扫掠的剪切

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摘要

Lie symmetries of various geometrical and physical quantities in general relativity play an important role in understanding the curvature structure of manifolds. The Riemann curvature and Weyl tensors are two fourth-rank tensors in the theory. Interrelations between the symmetries of these two tensors (known as collineations) are studied. Some illustrative examples are also provided.
机译:在一般相对性中各种几何和物理量的谎言对称在理解歧管的曲率结构方面发挥着重要作用。 Riemann曲率和威尔纹身是理论中的两个第四级张量。研究了这两个张量(称为Collinations)的对称之间的相互关系。还提供了一些说明性的例子。

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