2 citations · 5 across the 3 of their papers we have counts for
3 papers
math.KT2018★ 2 cited
Transfer of A-infinity structures to projective resolutions
Jesse Burke
We show that an A-infinity algebra structure can be transferred to a projective resolution of the complex underlying any A-infinity algebra. Under certain connectedness assumptions…
math.KT2018★ 1 cited
Strictly unital A-infinity algebras
Jesse Burke
Given a graded module over a commutative ring, we define a dg-Lie algebra whose Maurer-Cartan elements are the strictly unital A-infinity algebra structures on that module. We use…
math.AG2015★ 2 cited
The derived category of a graded Gorenstein ring
Jesse Burke, Greg Stevenson
We give an exposition and generalization of Orlov's theorem on graded Gorenstein rings. We show the theorem holds for non-negatively graded rings which are Gorenstein in an appropr…