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- 余模余代数 comodule coalgebra
- 设L是域k上的Hopf代数,其对极为sL; A是-Hopf代数,其对极为sA,B是右A余模代数,C是右A模余代数,给出LLYD中(A,B)Hopf模的定义以及LLYD中(A,B)-Hopf模的基本结构定理,并讨论了其对偶情况. Let L and A be Hopf algebras on field k with antipodes s_L and s_A, B being a right A-comodule algebra, C a right A-module coalgebra. The defination of (A, B)-Hopf module and the fundamental structure theorem on (A, B)-Hopf module in L_LYD were given.
- t-余模 t-eonorm
- H-模余代数 H-module coalgebras
- M连同其上述的模与余模结构称为一量子Yang-Baxter H-模，亦称为一H上的Yetter-Drinfeld模（参见[Mo，RT]）。 M together with this structure is called aquantum Yang -Baxter H-module, which is also called a Yetter-Drinfeld module over H(see [Mo, RT]).
- 偏序集上的余代数 Coalgebra on a partially ordered set
- 余年 one's remaining years
- 有余 balance in hand
- 模的 modular
- 一类辫子李余代数 A Class of Braided Lie Coalgebras
- Hom-余结合余代数 Horn - coassociative coalgebra
- 余料 excess stock
- 之余 after
- 弱左H-模代数 weak left H-module algebras
- 百余 over one hundred
- 万余 ten thousands of
- 余代数 coalgebra
- H-余交换 H-cocommutativity
- 1997年Chin和Montgomery通过对偶路代数的构造得到了路余代数并给出了路余代数的一些基本性质。 In 1997 Chin and Montgomery dualized the construction of path algebras to obtain the path coalgebras and gave some basic properties of path coalgebras.
- T-余代数 T-coalgebras
