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12篇 您的检索式:作者名="DENG Bangming"
    题名 作者 年代 出处 被引量
1ON Δ-GOOD MODULE CATEGORIES OF QUASI-HEREDITARY ALGEBRAS显示文摘ONΔ┐GOODMODULECATEGORIESOFQUASI┐HEREDITARYALGEBRAS**DENGBANGMING*XICHANGCHANG*ManuscriptreceivedJune12,1995.RevisedMay3,1996....DENG BANGMING * XI CHANGCHANG * 1997Chinese Annals of Mathematics,Series B1997,18,4:2
2Quasi-hereditary algebras which are twisted double incidence algebras of posets 显示文摘DENG Bangming XI Changchang 1995Contri Alg Geom1995,36,:1
3Quasi-hereditary algebras which are dual extensions of algebras显示文摘DENG Bangming XI Changchang 1994Comm Alg1994,22,:1
4Monomial Bases for quantum affine sln 显示文摘Deng Bangming Du Jie 2005Adv Math2005,191,:1
5On bases of quantized enveloping algebras 显示文摘Deng Bangming Du Jie 2005Pacific J Math2005,202,:1
6Frobenius morphisms and representations of algebras 显示文摘Deng Bangming Du Jie 2006TransAmer Math Soc2006,358,:1
7Quasi-hereditary algebras and quadratic forms显示文摘Deng Bangming 2001J Algebra2001,239,:1
8Linear quiver, generic extension and Kashi- wara operators 显示文摘Deng Bangming Du Jie Zhang Guanglian 2007Indag Math N S2007,18,:1
9On △-good module categories without short cycles显示文摘Deng Bangming Zhu Bin 2001Proc Amer Math Soc2001,129,:1
10Frobenius morphisms and representations of algebras 显示文摘Deng Bangming Du Jie Preprint0,,03:1
11A necessary condition for the finiteness of △-good module categories显示文摘QUASI-HEREDITARY algebras were introduced by Cline et al. in order to Study the highest weight categories in representation theory of semisimple Lie algebras and algebraic groups. Many important algebras such as hereditary algebras, Schur algebras and algebras to blocks of the category in ref. [2], are typical examples of quasi-hereditary algebras.DENG Bangming and XI ChangchangDepartment of Mathematics, Beijing Normal University, Beijing 100875, China 1997Chinese Science Bulletin1997,42,17:0
12Frobenius morphisms and stable module categories of repetitive algebras显示文摘Let k be the algebraic closure of a finite field F_q and A be a finite dimensional k-algebra with a Frobenius morphism F.In the present paper we establish a relation between the stable module category of the repetitive algebra of A and that of the repetitive algebra of the fixed-point algebra A^F.As an application,it is shown that the derived category of A^F is equivalent to the subcategory of F-stable objects in the derived category of A when A has a finite global dimension.DENG BangMing WAN JinKui 2008Science China Mathematics2008,51,2:0
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