On the Gauss-Manin connection in cyclic homology
arXiv:math/0701367
Abstract
We define Getzler's Gauss-Manin connection in cyclic homology at the level of chains and outline some relations of this construction to noncommutative calculus.
References in corpus (1)
Cited by in corpus (7)
- Derived Algebraic Geometry
- On Globalized Traces for the Poisson Sigma Model
- Free products, cyclic homology, and the Gauss-Manin connection
- Non-commutative Hodge structures: Towards matching categorical and geometric examples
- The Gauss-Manin connection and noncommutative tori
- Inertial Hopf-cyclic homology
- Chern character for twisted complexes