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0-DIALGEBRAS WITH BAR-UNITY AND NONASSOCIATIVE ROTA–BAXTER ALGEBRAS

机译:具有直角且具有正负旋转代数的0-斜角代数

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摘要

We describe all homogeneous structures of Rota–Baxter algebras on a 0-dialgebra with associative bar-unity and give a corollary on the structure of a Rota–Baxter algebra on an arbitrary associative dialgebra with bar-unity as well as a unital associative conformal algebra. We prove that an arbitrary alternative dialgebra may be embedded into an alternative dialgebra with associative barunity. We suggest the definition of variety of dialgebras in the sense of Eilenberg which is equivalent to that introduced earlier by Kolesnikov.
机译:我们描述了0-代数上具有联系bar-unity的Rota-Baxter代数的所有同构,并推论了具有bar-unity的任意联想对数代数上的Rota-Baxter代数的结构以及单位联合保形代数。我们证明了任意替代的代数可以嵌入到具有关联重整性的替代性代数中。我们建议用艾伦贝格(Eilenberg)的含义来定义各种变数,这与科莱斯尼科夫(Kolesnikov)早先引入的定义相同。

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