trivial extension
- trivial extension的基本解释
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平凡扩张
- 更多网络例句与trivial extension相关的网络例句 [注：此内容来源于网络，仅供参考]
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And we obtain a necessary and sufficient condition for a trivial extension to be semicommutative ring.
得到平凡扩张是半交换环的一个充要条件。
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GValues (and by extension these trivial fundamental types) are most useful when used in conjunction with object properties and signals.
GValue最有用的时候是在与对象的属性和信号用在一块时。
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In section one, We characterize when matrix ring, upper triangular matrix ring and trivial extension are simple J-injective rings.
在文章的第一部分我们给出了全矩阵环、上三角矩阵环和平凡扩张是单J—内射环的刻划。
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In the second part , according to the spirit of algebraic extension , we first introduce the definition of coalgebra extension and trivial extension of a coalgebra .
在第一节，我们介绍了代数扩张，代数平凡扩张，Frobenius代数，coFrobenius余代数等概念，着重阐述了引理1.5。，即引理1.5。
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If one of the following conditions is satisfied , then the trivial extension T of H is not a bialgebra .(1) H is not a Hopf algebra ,(2) H is a Hopf algebra , but the antipode of H is not the identity map .(3) char can not divide 2dim H .
若下述三个条件之一成立，则T不是双代数：(1) H不是Hopf代数，(2) H是Hopf代数，但其反极元S不是恒等映射，(3) char不能整除2dim H。
- 更多网络解释与trivial extension相关的网络解释 [注：此内容来源于网络，仅供参考]
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trivial extension：平凡扩张
trivial cohomology functor 平凡上同弹子 | trivial extension 平凡扩张 | trivial fibre bundle 平凡纤维丛
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Graded trivial extension：分次平凡扩张
分次三角扩张:Graded triangular extension | 分次平凡扩张:Graded trivial extension | 功能梯度材料:functionally graded matericals