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ON CANONICAL BASES OF VECTOR SPACES WITH A WELL-ORDERED BASIS AND A DISTINGUISHED FAMILY OF SUBSPACES

机译:有序的基础和有序的子族族的向量空间的规范基础

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摘要

Let V be a vector space with a well-ordered basis and 3 be a family of subspaces of V closed under intersections. An analog of the Groebner basis is defined for subspaces from 3. It is shown that in the Noetherian case, such a basis always exists and is unique.
机译:令V为有序基础的向量空间,令3为V在交点下闭合的子空间族。从3开始为子空间定义了Groebner基础的类似物。表明,在Noetherian情况下,这样的基础始终存在并且是唯一的。

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