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- 余模余代數comodule coalgebra
- 設L是域k上的Hopf代數,其對極為sL; A是-Hopf代數,其對極為sA,B是右A余模代數,C是右A模余代數,給出LLYD中(A,B)Hopf模的定義以及LLYD中(A,B)-Hopf模的基本結構定理,并討論了其對偶情況.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-模余代數H-module coalgebras
- M連同其上述的模與余模結構稱(chēng)為一量子Yang-Baxter H-模，亦稱(chēng)為一H上的Yetter-Drinfeld模（參見(jiàn)[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]).
- 偏序集上的余代數Coalgebra on a partially ordered set
- 余年one's remaining years
- 有余balance in hand
- 模的modular
- 一類(lèi)辮子李余代數A Class of Braided Lie Coalgebras
- Hom-余結合余代數Horn - coassociative coalgebra
- 余料excess stock
- 之余after
- 弱左H-模代數weak left H-module algebras
- 百余over one hundred
- 萬(wàn)余ten thousands of
- 余代數coalgebra
- H-余交換H-cocommutativity
- 1997年Chin和Montgomery通過(guò)對偶路代數的構造得到了路余代數并給出了路余代數的一些基本性質(zhì)。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-余代數T-coalgebras
