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1)  pure exact sequence
纯正合列
2)  F-pure exact sequence
F-纯正合序列
3)  exact sequence
正合列
1.
Z-homomorphism and Exact Sequence of Semimodules;
半模的Z-同态与正合列
2.
In the first part,we proof that tensor product of projective semimodules is still projective;In second part,we construct the equivalence condition of projective semimodule and Hom exact sequence.
第一部分在[3]中张量积的定义下证明了投射半模的张量积仍是投射的;第二部分在文献[4]正合列的定义下建立了投射半模与函子正合列的等价条件。
4)  exact sequence
正合序列
1.
In this paper, exact sequence of lattice-group was introduced, and some properties of this construction was studied.
本文将介绍格群中的正合序列概念,并研究这种结构的一些性
2.
Finally,we complete an exact sequence from idea P and H.
最后,我们从P和H出发,构造出一个正合序列。
3.
The author shows the existence of enveloping von Neumann algebra and a exact sequence for enveloping von Neumann algebras.
用vonNeumann代数定义了对合运算连续的Banach*-algebra的表示,证明了包络vonNeumann代数的存在性;最后,给出了包络vonNeumann代数的正合序列。
5)  proper exact sequence
真正合列
1.
This paper deals with injective semimodules and get some good results,such as semimodule E is injective semimodule if and only if functor Hom preserve proper exact sequence.
该文主要研究内射半模的性质,得到了一些较好的结论,如E是左R-内射半模当且仅当Hom函子保持真正合列。
2.
This paper gives the notion of i-injective semimodule at first and discusses the equivalent characters of i-injective semimodules such as the equivalence of i-injective semimodule and functor which preserve all proper exact sequences.
给出i-内射半模的定义后,通过讨论Hom函子是否保持真正合列与短真正合列,得到了i-内射半模的一个重要等价刻画,即把环模的相应结果成功地推广至i-内射半模上。
6)  Short exact sequence
短正合列
1.
In the paper we give solid commulative diagram of short exact sequences induced by product αβγof morphisms.
本文给出了Abel范畴中态射乘积αβγ诱导的短正合列的立体交换图。
补充资料:纯正
1.纯洁淳正。
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