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- W2365784989 abstract "Free running model on the ring is an expansion of linear vector space in fields. Therefore, many features in linear vector space can be naturally used free running model on the ring. As , it points out that the basic element number in radicals of free running model is an invariant in commutative ring, that is to say, the invariance of basic element number. Radicals on the arbitrary rings of the free running models are discussed. The sufficient conditions of isomorphism of the two running models R and R on the arbitrary rings are given; R and R ranks are m, n free R-model respectively. Besides, ranks of Hom (R, R) are m n free running models, meanwhile, example of R R is given, but the formula of mn doesn't hold water." @default.
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- W2365784989 date "2005-01-01" @default.
- W2365784989 modified "2023-09-23" @default.
- W2365784989 title "Discussion of Free Running Model on the Ring and Matrix Ring" @default.
- W2365784989 hasPublicationYear "2005" @default.
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