查询词典 homological
- 与 homological 相关的网络例句 [注:此内容来源于网络,仅供参考]
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The main contents are modules on rings,representations of groups and character theory, categories, and homological algebra.
它为数学系各方向的研究生,提供基本的现代代数学的思想、方法、和工具。
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Homological algebra plays such an important part in modern developments.
同调代数在现代发展中起了如此重要的作用。
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The subject of relative homological algebra was introduced by S.
相对同调代数是S。
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This makes it urgent to develop system-atically a theory of DG homological algebra.
发展一套系统的微分分次同调代数理论显得非常迫切。
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Notable examples are the development of category theory, which provides a useful framework for a large part of mathematics, homological algebra, and applications of model theory to algebra.
比较明显的例子是范畴论的发展,范畴论对数学,同调代数,以及模论在代数上的应用都提供了一个十分有用的框架。
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In the chapter two, we will recall some basic concepts and propertiesin commutative algebra and homological algebra. In the chapter three,wewill defineⅠ-flat modules and give equivalent conditions: one module M isanⅠ-flat R-module if and only if for all prime ideals p,SuppTor_1~R
本文首先介绍了关于平坦模的一些基本概念和性质,而后将平坦模的概念在一定意义上进行推广,定义了I-平坦模,并得到了模M是I-平坦R-模的等价条件:对R中所有素理想p,有suppTor_1~R
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Third,we give the definition of homological dimension of CT-injective modules.
在第一章中,我们给出了ann -自内射环的定义以及一些等价条件。
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The structure of R with small homological dimension is discussed.
至于整体维数有限的左右Noether局部环是否是整环,至今尚未解决。
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So in chapter 2, we use P-flat and P-injective modules to characterize some important rings, like SF-rings, Von Neumann regular rings and Coherent rings, etc. In chapter 3, we introduce the homological dimension of P-flat and P-injective modules.
众所周知,正是由于研究各类模以及它们的同调维数,人们才能对环得到更深层次的性质的描述,所以在第二章中,我们就利用了P-平坦模与P-内射模来刻划几种重要的环,如SF环、Von Neumann正则环、凝聚环等。
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The injectivity of a Clifford semigroup and its ideals is investigated,and the homological classification of a Clifford semigroup by the injective properties over its ideals is gained.
研究了Clifford半群及其理想的内射性质,得到了Clifford半群关于理想的内射性同调分类,并对自内射的Clifford半群给出了刻画。
- 推荐网络例句
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Liapunov—Schmidt method is one of the most important method in the bifurcation theory.
Liapunov—Schmidt方法是分叉理论的最重要方法之一。
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Be courteous -- even when people are most discourteous to you .
要有礼貌──即使当別人对你最不礼貌的时候。
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I think we have to be very careful in answering these questions, because nothing is really so simple.
我认为,我们在回答这些问题的时候应该非常谨慎,因为事情远没有那么简单。