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1)  two-sided two-cosided (α,β)-H-Hopf modules
双边双余边(α,β)-H-Hopf模
2)  H-Hopf bimodule coalgebras
H-Hopf双模余代数
1.
The definition of H-Hopf bimodule coalgebras is introduced.
引进H-Hopf双模余代数的概念。
3)  co tree edges
双悬余边
4)  Bimodule
主双边模
1.
Stron-Principal Bimodule of CSL Algebras;
CSL代数的强主双边模(Ⅲ)
5)  bimodules
双边模
1.
It is proved that every reflexive bimodules of nest subalgebras alg β has the form of { T∈M: I-φ(P) TP=0, P∈β} , where φ is an order homomorphism from nest β into β .
讨论了因子VonNeumann代数中套子代数的双边模的结构。
6)  Hopf bimodule
Hopf双模
1.
It is well known that the kG-Hopf bimodule category■s equivalent to the direct product categoryΠ_(C∈K(G))Mkz_(u(C)).
从Hopf quiver出发,借助于右kZ_u(c)-模的直积范畴■ Mkz_(u(C))与kG-Hopf双模范畴kG/kG M kG/kG之间的同构,当G是二面体群D_3时,给出了Hopf路余代数kQ~c的同构分类及其子Hopf代数kG[kQ_1]结构。
2.
Let D2 be a dihedral group and r=sum from C∈K(D_2) to (r_CC) be a ramification of D2, the kD2-actions on the Hopf bimodule kQ1 and the structure of Hopf algebra kD2[kQ1] are presented for ra,rb and rba being nonzero natural numbers.
设r=sum from C∈K(D_2) to (r_CC)为二面体群D2的分歧,给出了当ra,rb和rba均非零时,群代数kD2在Hopf双模kQ1上的模作用以及Hopf代数kD2[kQ1]的结构。
3.
It is well known that the kG-Hopf bimodule category ~(kG)_(kG)M~(kG)_(kG) is equivalent to the direct product category ∏(C∈K(G))M_(kZ_(u(C))), where(K(G)) is the set of conjugate classes in G,u:K(G)→G is a map such that u(C)∈C for any C∈K(G),Z_(u(C))={g∈G|gu(C)=u(C)g} and M_(kZ_(u(C))) denoted the category of right kZ_(u(C)) modules.
从Hopf quiver出发,借助于右kZu(C)-模的直积范畴∏C∈K(G)MkZu(C)与kG-Hopf双模范畴kGkGMkkGG之间的同构,就G为二面体群D2时,给出了Hopf路余代数kQC的同构分类及其子Hopf代数kG[kQ1]的结构。
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CAS号:52-74-4

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说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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