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Graph Cohomology, Colored Posets and Homological Algebra in Functor Categories

机译:函子类别中的图同调,有色集和同调代数

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摘要

The homology theory of colored posets, defined by B. Everitt and P. Turner, is generalized. Two graph categories are defined and Khovanov type graph cohomology are interpreted as Ext~* groups in functor categories associated to these categories. The connection, described by J. H. Przytycki, between the Hochschild homology of an algebra and the graph cohomology, defined for the same algebra and a cyclic graph, is explained from the point of view of homological algebra in functor categories.
机译:概括了B. Everitt和P. Turner定义的有色球状体的同源性理论。定义了两个图类别,并将Khovanov型图同调解释为与这些类别相关的函子类别中的Ext〜*组。从J. H. Przytycki描述的代数的Hochschild同源性与为同一个代数和一个循环图定义的图同性之间的联系是从函子类别中的同性代数的角度来解释的。

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