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- W1632966302 abstract "We will consider P-graph complexes, where P is a cyclic operad. P-graph complexes are natural generalizations of Kontsevich's graph complexes -- for P = the operad for associative algebras it is the complex of ribbon graphs, for P = the operad for commutative associative algebras, the complex of all graphs. We construct a `universal class' in the cohomology of the graph complex with coefficients in a theory. The Kontsevich-type invariant is then an evaluation, on a concrete cyclic algebra, of this class. We also explain some results of M. Penkava and A. Schwarz on the construction of an invariant from a cyclic deformation of a cyclic algebra. Our constructions are illustrated by a `toy model' of tree complexes." @default.
- W1632966302 created "2016-06-24" @default.
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- W1632966302 date "1998-01-21" @default.
- W1632966302 modified "2023-09-27" @default.
- W1632966302 title "Cyclic operads and homology of graph complexes" @default.
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