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Quasi-pushout与quasi-pullback等价的另一种证明

Prove to the Equivalent of Quasi-pushout and Quasi-pullback
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摘要 根据相关文献中给出的quasi-pushout与quasi-pullback的定义,证明了quasi-pushout与quasi-pullback等价. According to the definition of quasl-pushout and quasi-pullback in related literature, it is proved that the equivalent of quasi-pushout and quasi-pullback.
作者 王济荣
出处 《数学的实践与认识》 CSCD 北大核心 2007年第20期202-205,共4页 Mathematics in Practice and Theory
基金 运城学院科研项目(20060303)
关键词 三角范畴 quasi-pushout quasi-pullback triangulated category cluasi-pushout quasi-pullback
  • 相关文献

参考文献7

  • 1王济荣.三角范畴中八面体公理的几个等价命题[J].四川大学学报(自然科学版),2006,43(3):473-478. 被引量:5
  • 2Happel D. Triangulated categories in the represention theory of finite dimensional algebra[J].London Math Soc LNS,1988,119(8).
  • 3Verdier J L. Categories Derrivees[J]. etat O Springer LNM,1977,569,262-311.
  • 4Parshall B, Scott L. Derived categories, quasi-hereditary algebra, and algebraic group[J]. Proc Ottwa-Moosone Workshop Algebra Carleton-ottawa Math LNS,1988,3:1-105.
  • 5Peng L G. Xiao J. Root categories and simple Lie algebras[J].J Algebra, 1977,198:19-56.
  • 6Peng L G, Xiao J. Triangulated categories and Kac-Moody algebra[J].Invent Math,2000,140:563-603.
  • 7Peng L G.Tan Y J. Derived categories, tilted algebras, and Drinfel'd doubles[J]. J Algebra, 2003,266: 723-748.

二级参考文献6

  • 1Happd D. Triangulated categories in the represention theory of finite dimensional algebras[J]. London Math. Soc. LNS,1988, 119.
  • 2Verdier J L. Categories deivees[J], etat. O. Springer LNM, 1977, 569:263.
  • 3Parshall B, Scott L. Derived categories, quasi-hereditary algebra, and algebraic group[J]. Proe. Ottwa-Moosone Workshop Algebra. Carleton-ottawa Math. LNS, 1988, 3:1.
  • 4Peng L G, Xiao J. Root catogories and simple Lie algebras[J]. J. Algebra, 1977, 198:19.
  • 5Peng L G, Xiao J. Triangulated categories and Kac-Moody algebras[J]. Invent. Math, 2000, 140:563.
  • 6Peng L G, Tan Y J. Derived categories, tilted algebras, and Drinfel'd doubles[J]. J. Algebra, 2003, 266:723.

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