A Stringy Product on Twisted Orbifold K-theory
arXiv:math/0605534
Abstract
In this paper we define an associative stringy product for the twisted orbifold K-theory of a compact, almost complex orbifold X. This product is defined on the twisted K-theory of the inertia orbifold of X, where the twisting gerbe is assumed to be in the image of the inverse transgression map.
Minor changes and rearrangement of material
References in corpus (7)
- A New Cohomology Theory for Orbifold
- Twisted K-theory and K-theory of bundle gerbes
- Orbifolds as Groupoids: an Introduction
- Twisted K-theory and loop group representations
- Chern character in twisted K-theory: equivariant and holomorphic cases
- Twisted K-theory, old and new
- Holonomy for Gerbes over Orbifolds
Cited by in corpus (6)
- The ring structure for equivariant twisted K-theory
- Proper Orbifold Cohomology
- Stringy product on twisted orbifold K-theory for abelian quotients
- Multiplicative Structures on the Twisted Equivariant K-theory of Finite Groups
- Adams operations on the virtual K-theory of P(1,n)
- Chen-Ruan Cohomology of cotangent orbifolds and Chas-Sullivan String Topology