activity
20182021
most citedThe Homotopy Class of twisted -morphisms

2 citations · 3 across the 3 of their papers we have counts for

collaborators

6 papers

math.QA20212 cited

The Homotopy Class of twisted -morphisms

Andreas Kraft, Jonas Schnitzer

The global formality of Dolgushev depends on the choice of a torsion-free covariant derivative. We prove that the globalized formalities with respect to two different covariant der…

math.QA2020

The Strong Homotopy Structure of Poisson Reduction

Chiara Esposito, Andreas Kraft, Jonas Schnitzer

In this paper we propose a reduction scheme for multivector fields phrased in terms of -morphisms. Using well-know geometric properties of the reduced manifolds we perfor…

math.QA2019

Characteristic (Fedosov-)class of a twist constructed by Drinfel'd

Jonas Schnitzer

In a seminal paper Drinfel'd explained how to associate to every classical r-matrix for a Lie algebra $\lie g$ a twisting element based on $\mathcal{U}(\lie g)[[\hbar]]$, or equiva…

math.DG20191 cited

Normal Forms for Dirac-Jacobi bundles and Splitting Theorems for Jacobi Structures

Jonas Schnitzer

The aim of this paper is to prove a normal form Theorem for Dirac-Jacobi bundles using the recent techniques from Bursztyn, Lima and Meinrenken. As the most important consequence,…

math.QA2018

A proof of Tsygan's formality conjecture for Hamiltonian actions

Chiara Esposito, Niek de Kleijn, Jonas Schnitzer

In this short note we prove an equivariant version of the formality of multidiffirential operators for a proper Lie group action. More precisely, we show that the equivariant Hochs…

math.DG2018

Regular Jacobi Structures and Generalized Contact Bundles

Jonas Schnitzer

A Jacobi structure on a line bundle is weakly regular if the sharp map has constant rank. A generalized contact bundle with regular Jacobi st…