A universal construction of universal deformation formulas, Drinfeld twists and their positivity C Esposito, J Schnitzer, S Waldmann
Pacific Journal of Mathematics 291 (2), 319-358, 2017
12 2017 Normal forms for Dirac–Jacobi bundles and splitting theorems for Jacobi structures J Schnitzer
Mathematische Zeitschrift 303 (3), 74, 2023
9 * 2023 The local structure of generalized contact bundles J Schnitzer, L Vitagliano
International Mathematics Research Notices, 2017
9 2017 An introduction to L∞-algebras and their homotopy theory for the working mathematician A Kraft, J Schnitzer
Reviews in Mathematical Physics 36 (1), 2330006-170, 2024
7 * 2024 The strong homotopy structure of Poisson reduction. C Esposito, A Kraft, J Schnitzer
Journal of Noncommutative Geometry 16 (3), 2022
5 2022 A proof of Tsygan's formality conjecture for Hamiltonian actions C Esposito, N de Kleijn, J Schnitzer
arXiv preprint arXiv:1812.00403, 2018
5 2018 The strong homotopy structure of BRST reduction C Esposito, A Kraft, J Schnitzer
Pacific Journal of Mathematics 325 (1), 47-83, 2023
3 2023 Weak dual pairs in Dirac–Jacobi geometry J Schnitzer, AG Tortorella
Communications in Contemporary Mathematics 25 (08), 2250035, 2023
2 2023 Local and global properties of Jacobi related geometries JC Schnitzer
Universita degli studi di Salerno, 2019
2 2019 Deformations of Lagrangian M Cueca, J Schnitzer
arXiv preprint arXiv:2309.05580, 2023
1 2023 Weakly regular Jacobi structures and generalized contact bundles J Schnitzer
Annals of Global Analysis and Geometry 56, 221-244, 2019
1 2019 The Homotopy Class of twisted A Kraft, J Schnitzer
arXiv preprint arXiv:2102.10645, 2021
2021 Characteristic (Fedosov-) class of a twist constructed by Drinfel’d J Schnitzer
Letters in Mathematical Physics 110 (9), 2353-2361, 2020
2020 Seminar im WiSe 23/24 Operads in Algebra, Topology, and Physics J Schnitzer, T Hertl
Poisson Geometry and Deformation Quantization J Schnitzer
Stefan WaldmannProfessor of Mathematics, University WürzburgEmail verificata su mathematik.uni-wuerzburg.de
