Thomas Tadler

most citedInfinity inner products on A-infinity algebras

11 citations · 21 across the 3 of their papers we have counts for

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math.AT2008

Homotopy Inner Products for Cyclic Operads

Thomas Tadler, Riccardo longoni

We introduce the notion of homotopy inner products for any cyclic quadratic Koszul operad $O$ , generalizing the construction already known for the associative operad. This…

math.AT2008★ 11 cited

Infinity inner products on A-infinity algebras

Thomas Tadler

We give a self contained introduction to A $_{\infty}$ -algebras, A $_{\infty}$ -bimodules and maps between them. The case of A $_{\infty}$ -bimodule-map between $A$ and its dual space $A^{*}$ …

math.AT2003★ 10 cited

Homotopy Inner Products for Cyclic Operads

Riccardo Longoni, Thomas Tradler

We introduce the notion of homotopy inner products for any cyclic quadratic Koszul operad $O$ , generalizing the construction already known for the associative operad. This…