E-mail: | firstname.lastname[at]math.uni-freiburg.de |

Telephone: | +49 (0)761 203 - 5564 |

Fax: | +49 (0)761 203 - 5541 |

Room: | 342 |

Office hours: | by arrangement |

Address: |
Mathematisches Institut Abteilung Reine Mathematik Albert-Ludwigs-Universität Freiburg Ernst-Zermelo-Str. 1 79104 Freiburg i. Br. Germany |

I did my undergraduate eductation at the University of Würzburg, where I recieved my B.Sc. (2010-2014, thesis supervisor: Knut Hüper) and my M.Sc. (2014-2016, thesis advisor: Stefan Waldmann). I revied my Ph.D. under the supervision of Luca Vitagliano at the University of Salerno (IT). Here you can find my thesis. You can find my full CV here.

I am a post doc at the differential geometry group at the mathematical institute of the university of Freiburg. My research interest is centered around Poisson geometry, understood in a broad sense, and its application to (mathematical) physics. Specifically, I work on semi-local models of poisson-related geometries, such as Jacobi bundles and Dirac structures, quantization of Poisson manifolds and the interplay of (semi-)local approximations and quantization. Moreover, I am interested in symmetries in Poisson geometry as well as reduction theory combined with quantizations. Recently, I got interested in graded (symplectic) geometry and its interplay with quantization.

- The Homotopy Class of twisted
*L*_{∞}-morphisms, with A.Kraft,*Homology Homotopy Appl.***26**(1), 201–227 (2024) arXiv journal - An Introduction to
*L*_{∞}-Algebras and their Homotopy Theory for the working Mathematician, with A.Kraft,*Rev. Math. Phys.***36**(01), 2330006(2024) arXiv journal - The Strong Homotopy Structure of BRST Reduction,
with C.Esposito, A.Kraft,
*Pacific J. Math.***325**(1), 47–83 (2023) arXiv, journal - Normal Forms for Dirac-Jacobi bundles and Splitting Theorems for Jacobi Structures,
*Math. Z.***303**(74), (2023) arXiv, journal - Weak Dual Pairs in Dirac-Jacobi Geometry,
with A.G.Tortorella,
*Commun. Contemp. Math.***25**(8), 2250035 (2023) arXiv, journal - The Strong Homotopy Structure of Poisson Reduction,
with C.Esposito, A.Kraft,
*J. Noncommutative Geom.***16**(3), 927-966 (2022) arXiv, journal - Characteristic (Fedosov-)class of a twist constructed by Drinfel’d,
*Lett. Math. Phys.***110**, 2353–2361 (2020) arXiv, journal - Weakly Regular Jacobi Structures and Generalized Contact Bundles
*Ann. Global Anal. Geom.***56**, 221–244 (2019) arXiv, journal - The local Structure of generalized contact bundles,
with L.Vitagliano,
*Int. Math. Res. Not. (IMRN)***20**, 6871–6925 (2020) arXiv, journal - A Universal Construction of Universal Deformation Formulas, Drinfel'd Twists and their Positivity,
with C.Esposito, S.Waldmann,
*Pacific J. Math.***219**(2), 319-358 (2017) arXiv, journal

- Higher structures in deformation theory, Aug/Sept 2022
- GEOQUANT 2021, Aug 2021

- Algebraic Topology II (summer term 2024)
- Seminar: the geometry of foliations (summer term 2024)
- Algebraic Topology I (winter term 2023/2024)
- Seminar: Operads in algebra, topology and physics (winter term 2023/2024)