说明:双击或选中下面任意单词,将显示该词的音标、读音、翻译等;选中中文或多个词,将显示翻译。
您的位置:首页 -> 词典 -> 等价导子
1)  equivalent derivation
等价导子
2)  derived equivalence
导出等价
1.
By more direct algebraic method,this paper proves:if two algebras A and B are derived equivalence,then their repetitive algebras A and B are also derived equivalence, furthermore,they are stable equivalence.
若代数A和B导出等价,则它们的Repetitive代数■和■也是导出等价,从而是稳定等价。
2.
In recent years, derived categories and derived equivalences have been adapted extensively to a number of subjects beyond algebraic geometry, and have become one of the dominant subjects.
近年来,导出范畴和导出等价广泛应用于众多学科并作为主流课题得到深入研究,产生了许多十分深刻的成果和富有挑战性的问题,反映了当今数学各学科互相渗透互相促进的发展趋势。
3)  equivalent electron
等价电子
1.
The general law of equivalent electron configuration nl~2 spectral term;
等价电子组态nl~2光谱项的一般规律
2.
It begins with equivalent electron configuration's"Spinning Factor"and derives ns N~nh N configuration's L α,L β select number rule,then gives how to calculate equivalent electron configuration's spectral term.
从等价电子组态的“自旋因式化”出发 ,导出了 ns N~ nh N 组态的 Lα、Lβ取值规则 ,给出了推求等价电子组态光谱项的简易方
4)  equivalence operator
等价算子
1.
Extension of the concept of rough set based on equivalence operator in pansystems;
基于泛系等价算子的粗集概念扩展
5)  equivalent functor
等价函子
1.
Then, by establishing an equivalent functor F, the equivalence between finitely generated module category mod Γ over triangular matrix algebra Γ of order 3 and category Γ~£ is shown.
给出了三级三角矩阵环Γ的定义,通过建立一个等价函子F,证明了三角矩阵代数Γ上的有限生成模范畴modΓ与Γ£是等价的范畴。
2.
This paper gives the definition of triangular matrix rings of order 3 Γ,and by establishing an equivalent functor F,proved here is also the equivalence between finitely generated module category mod Γ over triangular matrix algebra Γ of order 3 and category Γ £.
文章给出了三级三角矩阵环Г的定义,通过建立一个等价函子F,证明了三角矩阵代数Г上的有限生成模范畴modГ与Г£是等价的范畴。
6)  equivalence factor
等价因子
补充资料:等价


等价
equmrience

  等价[剑两钧山”沈:,K,二a二e盯。ocT‘] 集合X上的具有下列性质的二元关系(binary rela-tion)R任XxX二 l)对任意x:义只义(自反性(代倪xi访ty)); 2)义RJ,冷夕撇(对称性(s yrnrnetry”; 3)x脚八y几冷x几(传递性(。双瑙迈讨ty夕). 如果f是集合X到集合y内的映射,则关系R“{(x,,习二fx、二久}是一等价关系. 对任意y任X,所有与y等价的x组成的集合U任X称为是y的等价类(闪比讼1日篮笼cla铝).任意两个等价类要么不相交,要么重合,也就是说,任意一个等价关系定义了X的一个分划,反之亦然. B.H.rp“吐山时撰张锦文、赵希顺译
  
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
参考词条