- 更多网络例句与同调代数相关的网络例句 [注：此内容来源于网络，仅供参考]
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Methods of algebraic geometry rely heavily on sheaf theory and other parts of homological algebra .
代数几何方法在很大程度上依赖束理论和其他地区的同调代数。
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It requires no prior knowledge of the concepts of algebraic topology or cohomology.
本书的目的是介绍同调代数中最基础性的也是最精彩的内容。
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We shall first apply the technique ofμ-bases and local cohomology to study the minimal generators for the moving surface ideals of rational cubic space curves and rational quartic space curves,and then study the implicit equations of rational space curves under different definitions of implicit equations.
在第五章中，我们将同调代数理论与μ基理论相结合，详细分析三次及四次空间有理曲线的动曲面理想生成元，为一般空间有理曲线的动曲面理想生成元的(来源：A21B12ceC论文网www.abclunwen.com)研究开辟可能的道路。
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In the chapter two, we will recall some basic concepts and properties in commutative algebra and homological algebra.
在第二章中，作者介绍了交换代数和同调代数的一些基本概念和性质。
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When it came to 1940s, with the springing up of homological algebra, module theory went a step further.
到了四十年代，由于环论的需要以及同调代数的兴起，模的理论更进一步得到了发展。
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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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The research about the subject largely developed and extended the classical results about homological algebra.The theory of relative homological dimensions of modules and rings are the main research field in the subject.
关于这门学科的理论研究，极大的丰富和发展了同调代数的经典结果，而环与模的相对同调维数理论是相对同调代数这一门学科的重要研究领域。
- 更多网络解释与同调代数相关的网络解释 [注：此内容来源于网络，仅供参考]
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cohomological dimension：上同调维数
cohobation | 回流蒸馏 | cohomological dimension | 上同调维数 | cohomology algebra | 上同调代数
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cohomology algebra：上同调代数
cohomological dimension | 上同调维数 | cohomology algebra | 上同调代数 | cohomology class | 上同调类
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galois cohomology：伽罗瓦上同调
galois algebra 伽罗瓦代数 | galois cohomology 伽罗瓦上同调 | galois extension 伽罗瓦扩张
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homological algebra：同调代数
"体全息理论与技术","Theory and Technology of Volume Holography" | "同调代数","Homological Algebra" | "图论与网络","Graph Theory and Networks"
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relative homological algebra：相对同调代数
relative homogeneity 相对均匀性 | relative homological algebra 相对同调代数 | relative homology group 相对同调群
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Homological Algebra by Cartan：经典的同调代数参考书
5、A Course in Homological Algebra by P.J.Hilton,U.Stammbach:经典全... | 6、Homological Algebra by Cartan:经典的同调代数参考书; | 7、Methods of Homological Algebra by Sergei I. Gelfand, Yuri I. Manin:高级...
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An introduction to homological algebra ,by weibel：较新的研究生二年级同调代数教材
3、An introduction to Commutative Algebra by Atiyah:... | 4、An introduction to homological algebra ,by weibel:较新的研究生二年级同调代数教材; | 5、A Course in Homological Algebra by P.J.Hilton,U.Stammbac...
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singular element of a Lie algebra：李代数的奇异元
李代数的理想|ideal of a Lie algebra | 李代数的奇异元|singular element of a Lie algebra | 李代数的上同调|cohomology of Lie algebras
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homologically equivalence：同调等价
同调代数|homological algebra | 同调等价|homologically equivalence | 同调环|homology ring
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weil：出版《代数几何学基础>
1942:Lefschetz出版<<代数拓扑>> | 1946:Weil出版<<代数几何学基础>> | 1956:Cartan-Eilenberg出版<<同调代数>>