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首页> 外文期刊>Journal of Mathematical Physics >On the problem of algebraic completeness for the invariants of the Riemann tensor: I
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On the problem of algebraic completeness for the invariants of the Riemann tensor: I

机译:关于黎曼张量不变量的代数完整性问题:

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摘要

We present a new determining set, CZ, of Riemann invariants which possesses the minimum degree property. From an analysis on the possible independence of CZ, we are led to the division of all space-times into two distinct, invariantly characterized, classes: a general class M-G(+), and a special, singular class M-S. For each class, we provide an independent set of invariants (I(G)(+)subset of CZ and I(S)subset of CZ, respectively) which, with the results of a sequel paper, will be shown to be algebraically complete. (C) 2001 American Institute of Physics. [References: 21]
机译:我们提出了具有最小度属性的黎曼不变量的新确定集CZ。通过对CZ的可能独立性的分析,我们将所有时空划分为两个不同的,不变地表征的类:普通M-G(+)类和特殊奇异M-S类。对于每个类别,我们提供独立的不变集(分别为CZ的I(G)(+)子集和CZ的I(S)子集),将根据续篇论文的结果证明其是代数完整的。 (C)2001美国物理研究所。 [参考:21]

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