94 citations · 869 across the 57 of their papers we have counts for
6 papers · 1 filter
The global sections of chiral de Rham complexes on compact Ricci-flat Kähler manifolds II
Andrew R. Linshaw, Bailin Song
We give a complete description of the vertex algebra of global sections of the chiral de Rham complex of an arbitrary compact Ricci-flat Kähler manifold.
T-duality and the exotic chiral de Rham complex
Andrew Linshaw, Varghese Mathai
Let be a principal circle bundle over a base manifold equipped with an integral closed -form called the flux. Let be the T-dual circle bundle over …
Twisted chiral de Rham complex, generalized geometry, and T-duality
Andrew Linshaw, Varghese Mathai
The chiral de Rham complex of Malikov, Schechtman, and Vaintrob, is a sheaf of differential graded vertex algebras that exists on any smooth manifold , and contains the ordinary…
Chiral Equivariant Cohomology III
Bong H. Lian, Andrew R. Linshaw, Bailin Song
This is the third of a series of papers on a new equivariant cohomology that takes values in a vertex algebra, and contains and generalizes the classical equivariant cohomology of…
Chiral Equivariant Cohomology II
Bong H. Lian, Andrew R. Linshaw, Bailin Song
This is the second in a series of papers on a new equivariant cohomology that takes values in a vertex algebra. In an earlier paper, the first two authors gave a construction of th…
Chiral Equivariant Cohomology I
Bong H. Lian, Andrew R. Linshaw
We construct a new equivariant cohomology theory for a certain class of differential vertex algebras, which we call the chiral equivariant cohomology. A principal example of a diff…