Non-commutative moduli spaces of topological D-branes
arXiv:hep-th/0511049 · doi:10.1002/prop.200510287
Abstract
We give a general construction of extended moduli spaces of topological D-branes as non-commutative algebraic varieties. This shows that noncommutative symplectic geometry in the sense of Kontsevich arises naturally in String Theory.
References in corpus (13)
- The Geometry of the Master Equation and Topological Quantum Field Theory
- Mirror Manifolds And Topological Field Theory
- Tensor Constructions of Open String Theories I: Foundations
- Superpotentials, A-infinity Relations and WDVV Equations for Open Topological Strings
- Lectures on Noncommutative Geometry
- String field theory and brane superpotentials
- Homotopy algebras and noncommutative geometry
- Topological conformal field theories and Calabi-Yau categories
- The A-infinity operad and the moduli space of curves
- A Note on Cyclic Gradients
- Noncommutative Geometry and Quiver algebras
- Double derivations and Cyclic homology
- Noncommutative geometry at n