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A homotopy Lie-Rinehart resolution and classical BRST cohomology

机译:同伦Lie-Rinehart解析度与经典BRST同调

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We use an interlaced inductive procedure reminiscent of the integration process from traditional deformation theory to construct a homotopy Lie-Rinehart resolution for the Lie-Rinehart pair which arises as an exercise in Poisson reduction in the context of the BFV construction of classical BRST cohomology. We show that the associated homotopy Rinehart algebra and the BRST algebra are isomorphic as graded commutative algebras. In the irreducible case, the two have the same cohomology.
机译:我们使用隔行归纳法,让人联想到传统形变理论的积分过程,从而构造出Lie-Rinehart对的同伦Lie-Rinehart分辨率,这是在经典BRST同调的BFV构造的背景下进行的Poisson折减法。我们表明,相关的同伦Rinehart代数和BRST代数是同构的,作为渐变的可交换代数。在不可约的情况下,两者具有相同的同调性。

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