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Construction of a class of H-pseudoalgebras
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作者 Liu Linlin Wang Shuanhong 《Journal of Southeast University(English Edition)》 EI CAS 2017年第4期517-520,共4页
Let H be a cocommutative Hopf algebra.First,anew class//-pseudoalgebras o f H-pseudoalgebras are definedby changing the regular action(i.e.left multiplication)of Hon itself into an adjoint action.Secondly,a class o f{... Let H be a cocommutative Hopf algebra.First,anew class//-pseudoalgebras o f H-pseudoalgebras are definedby changing the regular action(i.e.left multiplication)of Hon itself into an adjoint action.Secondly,a class o f{H,R)-pseudoalgebras are studied by generalizing the aboveconstruction when(H,R)is a quasitrianglar Hopf algebra.A tthe same time,the(H,R)-pseudoalgebra is constructed byboth the usual algebra and the tensor product o f(H,R)-pseudoalgebras.Finally,some examples of the(H,R)-pseudoalgebra are given explicitly,and the conditions for aHopf algebra to be an(H,R)-pseudoalgebra(resp.Hpseudoalgebra)are discussed. 展开更多
关键词 cocommutative Hopf algebra H-pseudoalgebra H-pseudoalgebra ( H R) -pseudoalgebra
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Quantum commutative algebras and their duals
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作者 胡国权 许永华 《Science China Mathematics》 SCIE 1997年第3期243-252,共10页
If an algebra A is quantum commutative with respect to the action of a quasitriangular Hopf algebra H, then the monoidal structure on the category HM of modules over H induces a monoidal structure on the category A#H ... If an algebra A is quantum commutative with respect to the action of a quasitriangular Hopf algebra H, then the monoidal structure on the category HM of modules over H induces a monoidal structure on the category A#H M modules over the associated smash product A #H. The condition under which the braiding structure of HM induces a braiding structure on A#H M is further investigated. Dually, the notion of quantum cocommutativity is introduced, and similar result in this dual situation is obtained 展开更多
关键词 braided monoidal CATEGORY QUANTUM COMMUTATIVE ALGEBRAS QUANTUM cocommutative coalgebras.
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