代数表示论
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quiver在代数表示论中起着非常重要的作用。
Quivers have played an important role in the representation theory of algebras .
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本文讨论NMR波谱与李代数表示论之间的联系及NMR波谱解析的李代数方法中的基本问题。
In this paper the relationship between NMR spectra and Lie algebraic representation , the basic problems in Lie algebraic methods for analysing NMR spectra arc discussed .
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代数表示论的某些新进展
Some New Advances in the Representation Theory of Algebras
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代数表示论简介与综述
An Introduction and Survey on Representation Theory of Algebras
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几乎可裂序列是研究代数表示论的一个有力工具。
The almost split sequence is an important instrument in research of the representation theory for algebra .
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代数表示论是上世纪七十年代初兴起的代数学的一个新的分支,它的基本内容是研究环与代数的结构。
Algebra representation theory is a new algebraic branch arising in 1970s whose researches mainly focuses on rings and algebraic structures .
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代数表示论的引入不仅给这些领域的研究带来了新的观点和方法,同时也得到了一些新的代数。
Not only the application of the representation theory provides new insight and approach into these areas , but also gets many new algebras in the same time .
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代数表示论主要研究有限维代数的结构、不可分解表示和模范畴的构造。
Representation Theory of Artin Algebras is a subject in which one mostly studies structures of finite dimension algebras , indecomposable representations and global construction of module categories .
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代数表示论则是兴起于二十世纪七十年代的一个重要数学分支,主要研究有限维代数的结构,不可分解表示和模范畴的构造。
As an important branch of mathematics , the theory of representation of algebras was developed in the seventies of the twentieth century and mainly studies the structure of finite-dimensional algebra , indecomposable representation and the construction of module category .
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因而模的包络、复盖理论在环模理论、同调代数和代数表示论中都有着非常重要的作用。
The theory of envelopes and covers takes an important part in theory of rings and modules , homological algebra , representation theory of algebras and so on .
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判定代数表示型是代数表示论中的一个重要课题。
Determination of representation type of algebras is an important task in representation theory of algebras .
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1990年,Ringel引入了Ringel-Hall代数,这类代数提供了用表示论来研究李代数和量子群的新途径。
Ringel introduce a new algebra which is called Ringel-Hall algebra in 1990 . These algebras provide a new approach into the studying for Lie algebra and quantum group .