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代数簇

与 代数簇 相关的网络解释 [注:此内容来源于网络,仅供参考]

dimension of an affine variety

仿射簇的维数

仿射超平面|affine hyperplane | 仿射簇的维数|dimension of an affine variety | 仿射代数群|affine algebraic group

albanese variety

阿尔巴内塞簇

阿贝尔李代数|Abelian Lie algebra | 阿尔巴内塞簇|Albanese variety | 阿基米德公理|Archimedean axiom

irreducible algebraic correspondence

不可约代数对应

irreducible 不可约的 | irreducible algebraic correspondence 不可约代数对应 | irreducible algebraic variety 不可约代数簇

projective algebraic curve

射影代数曲线

projective abundance 投影多度 | projective algebraic curve 射影代数曲线 | projective algebraic variety 射影代数簇

the piecewise algebraic curve

分片代数曲线

线性代数方程组:linear algebraic equations | 分片代数曲线:the piecewise algebraic curve | 实分片代数簇:the piecewise algebraic variety

rational algebraic fraction

有理代数分数

rational activity coefficient 有理活度系数 | rational algebraic fraction 有理代数分数 | rational algebraic variety 有理代数簇

arithmetic of associative algebra

结合代数的算术

结合代数簇|variety of associative algebras | 结合代数的算术|arithmetic of associative algebra | 结合环|associative ring

localization

局部化

[摘要]局部化(Localization)方法是交换代数中一个重要工具,通过研究一个代数簇(Algebraic Variety)在某点或某点附近的局部性质,往往可以把握代数簇的整体特性.

dimension of a projective variety

射影簇的维数

射影超平面|projective hyperplane | 射影簇的维数|dimension of a projective variety | 射影代数集|projective algebraic set

unirational variety

单有理簇

uniqueness theorem 唯一性定理 | unirational variety 单有理簇 | uniserial algebra 单列代数

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