Triviality of the higher Formality Theorem
arXiv:1310.4605 · doi:10.1090/proc/12670
Abstract
It is noted that the higher version of M. Kontsevich's Formality Theorem is much easier than the original one. Namely, we prove that the higher Hochschild-Kostant-Rosenberg map is already a homotopy e_{n+1}-formality quasi-isomorphism whenever n is at least 2.
References in corpus (1)
Cited by in corpus (11)
- Derived coisotropic structures I: affine case
- Braces and Poisson additivity
- Quantisation of derived Lagrangians
- Deformation quantization and the Gerstenhaber structure on the homology of knot spaces
- Derived Algebraic Geometry
- On the formality of the little disks operad in positive characteristic
- On Quantum Obstruction Spaces and Higher Codimension Gauge Theories
- Homotopical rigidity of the pre-Lie operad
- Derived deformation theory of algebraic structures
- Deformation Quantization via Categorical Factorization Homology
- Homotopy Prefactorization Algebras