Article ID Journal Published Year Pages File Type
5778703 Advances in Mathematics 2017 31 Pages PDF
Abstract
We study the cohomology of complexes of ordinary (non-decorated) graphs, introduced by M. Kontsevich. We construct spectral sequences converging to zero whose first page contains the graph cohomology. In particular, these spectral sequences may be used to show the existence of an infinite series of previously unknown and provably non-trivial cohomology classes, and put constraints on the structure of the graph cohomology as a whole.
Related Topics
Physical Sciences and Engineering Mathematics Mathematics (General)
Authors
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