algebraically closed field
- algebraically closed field的基本解释
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代数闭域
- 更多网络例句与algebraically closed field相关的网络例句 [注：此内容来源于网络，仅供参考]
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This course covers the fundamental notions and results about algebraic varieties over an algebraically closed field.
本课程包括了代数闭域上代数簇的基本概念和结果，同时也讨论了复代数簇和复解析簇之间的关系。
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Let V be an n-dimensional vector space over an algebraically closed field F of characteristic 0, where n = 2m.
设V是特征为0的代数闭域F上的n维向量空间，n=2m。
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The main objects of study are algebraic varieties in an affine or projective space over an algebraically closed field; these are introduced in Chapter I, to establish a number of basic concepts and examples.
全书共分七章，前三章是基础知识部分；后四章是本书的核心部分，总结了近年来代数几何码的最新研究成果，并且包含了作者的一些尚未发表的结果。
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To use symbolic and algebraic computation techniques for studying the computational properties of procedure schemes, some convergent procedure schemes are investigated in algebraically closed field and real closed field.
过程模式在代数闭域和实闭域上的应用：本文在代数闭域和实闭域上研究了收敛过程模式，设计了用于自动推理的过程模式，并且用其解决微分动力系统研究中的中心-焦点问题。
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When F is an algebraically closed field char F≠2, A is similar over F to an orthogonal matrix if and only if ( 1 ) the invariant factors of A aer self-reciprocal (2) the elementary divi sors of A of the form x...
ii当F为一个代数闭域且char≠2时，F相似于一个正交矩阵的充要条件为(1)A的不变因子是自反的。(2)A的形为(X±1)~(2k)的初等因子出现偶数次。
- 加载更多网络例句 (3)
- 更多网络解释与algebraically closed field相关的网络解释 [注：此内容来源于网络，仅供参考]
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algebraically closed field：代数闭域
但是在不同的领域中,"完备"也有不同的含义,特别是在某些领域中,"完备化"的过程并不称为"完备化",另有其他的表述,请参考代数闭域(algebraically closed field)、紧化(compactification)或哥德尔不完备定理.
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algebraically closed field：代数闭体
代数[封]闭 algebraically closed | 代数闭体 algebraically closed field | 代数[封]闭 algebraically complete
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quasi algebraically closed field：拟代数闭域
quasi affine transformation 拟仿射映射 | quasi algebraically closed field 拟代数闭域 | quasi analytic class 拟解析类