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Certain partitions on a set and their applications to different classes of graded algebras

机译:某些分区和它们的应用程序到不同类别的分级代数

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Let (A, u) and (B, b) be two pointed sets. Given a family of three maps F = {f1 : A → A; f2 : A × A → A; f3 : A × A → B}, this family provides an adequate decomposition of A {u} as the orthogonal disjoint union of well-described F-invariant subsets. This decomposition is applied to the structure theory of graded involutive algebras, graded quadratic algebras and graded weak H? -algebras.
机译:让(a,u)和(b,b)是两个尖头集。 给定一家三口地图f = {f1:a→a; F2:a×a→a; F3:a×a→b},这个家庭提供了一个 {u}的充分分解,作为良好描述的f不变子集的正交不相交联盟。 该分解应用于渐变涉及的代数的结构理论,分级二次代数和渐变弱H? -algebras。

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