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FIfth-ORDER ISOTROPIC DESCARTES TENSOR
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作者 阎大桂 徐军 +1 位作者 严尚安 付诗禄 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 2000年第4期395-398,共4页
Fifth-order isotropic descartes tensor and its existence theorem and representation problems are researched, then a general representation formula of fifth-order isotropic descartes tensor is got.
关键词 descartes tensor isotropic tensor existence theorem representation theorem structure theorem
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Structure prediction for error pattern and extension of Welch-Berlekamp theorem
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作者 忻鼎稼 《Chinese Science Bulletin》 SCIE EI CAS 1995年第21期1845-1848,共4页
As the Welch-Berlekamp (W-B) theorem accurately predicts structure of error locator polynomials of the error patterns, it results in the Welch-Berlekamp algorithm of decoding cyclic codes. However, it is only valid wi... As the Welch-Berlekamp (W-B) theorem accurately predicts structure of error locator polynomials of the error patterns, it results in the Welch-Berlekamp algorithm of decoding cyclic codes. However, it is only valid within the BCH bound. Now, a prediction formula for error locator determination is presented based on the study of theory of minimal homogeneous interpolation problem, which extends the Welch-Berlekamp theorem and expands the Welch-Berlekamp algorithm so that the constraint from the BCH 展开更多
关键词 structure prediction for error pattern and extension of Welch-Berlekamp theorem BCH
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Structural Theorem for Completely Simple Г-Semigroups and Г-Semigroups with a Completely Simple Г-Kernel
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作者 杨国为 《Journal of Mathematical Research and Exposition》 CSCD 北大核心 2002年第1期1-6,共6页
We prove structural theorem for completely simple Г-semigroups and semi- groups with a completely simple Г-kernel.
关键词 SEMIGROUP Г-semigroup structural theorem.
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Notes on "Finite Groups with Nilpotent Local Subgroups"
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作者 LI Yang Ming 《Journal of Mathematical Research and Exposition》 CSCD 北大核心 2008年第3期609-612,共4页
A finite group G is called PN-group if G is not nilpotent and for every p-subgroup P of G, there holds that either P is normal in G or P lohtain in Z∞(G) or NG(P) is nilpotent, arbitary p ∈ π(G). In this pap... A finite group G is called PN-group if G is not nilpotent and for every p-subgroup P of G, there holds that either P is normal in G or P lohtain in Z∞(G) or NG(P) is nilpotent, arbitary p ∈ π(G). In this paper, we prove that PN-group is meta-nilpotent, especially, PN-group is solvable. In addition, we give an elementary, intuitionistic, compact proof of the structure theorem of PN- group. 展开更多
关键词 PN-group meta-nilpotent group structure theorem.
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