# $A {infty}$-algebra Structures Associated to $mathcal{K} 2$-algebras

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The notion of a $\mathcal{K} 2$-algebra was recently introduced by Cassidy and Shelton as a generalization of the notion of a Koszul algebra. The Yoneda algebra of any connected graded algebra admits a canonical $A {\infty}$-algebra structure. This structure is trivial if the algebra is Koszul. We study the $A {\infty}$-structure on the Yoneda alge

Author: Andrew Conner; Pete Goetz

Source: https://archive.org/