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ROTA-BAXTER OPERATORS ON GENERALIZED POWER SERIES RINGS

机译:广义功率级环上的旋转算子运算符

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摘要

An important instance of Rota-Baxter algebras from their quantum field theory application is the ring of Laurent series with a suitable projection. We view the ring of Laurent series as a special case of generalized power series rings with exponents in an ordered monoid. We study when a generalized power series ring has a Rota-Baxter operator and how this is related to the ordered monoid.
机译:从量子场论应用出发,Rota-Baxter代数的一个重要实例是具有合适投影的Laurent级数环。我们将Laurent级数环视为广义幂级数环的一种特例,该幂级数环在有序半边形中具有指数。我们研究了广义幂级数环何时具有Rota-Baxter算符,以及它与有序的等分半群有何关系。

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