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分式化时模理论的noforking性质
引用本文:王捍贫.分式化时模理论的noforking性质[J].数学进展,1999,28(3):241-251.
作者姓名:王捍贫
作者单位:北京大学计算机系!北京,100871,中国
摘    要:本文讨论了将分式环S^-1R上的模归约为R上模时noforking性质的保持性,证明了:Ls^-1R中型q是p的noforking扩充当且仅当它们在LR上的限制qR的一个oforking扩充,还讨论了分式模S^-1M与M的oforking性质保持的条件。

关 键 词:分式模  分式环  分式化时模理论  noforking性质

Noforking Properties of Theories of Modules When They are Fracted
Wang Hanpin.Noforking Properties of Theories of Modules When They are Fracted[J].Advances in Mathematics,1999,28(3):241-251.
Authors:Wang Hanpin
Abstract:In this paper, preservations of noforking properties are investigated if a module over agiven ring of fractions S-1R is reduced to the module over R. It is proved that a type q is a noforkingextension of another type p in LS- 1 R if and only if qR is a noforking extension Of PR in MR, where qRand PR are the restrictions of q and p in ac respectively. Furthermore, some relations between a typeand its noforking extensions in a module M and its module of fractions S-1M are slao considered.
Keywords:noforking extension  stability  model theory  ring of fractions  module of fractions
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