Dippell Marvin

• Deformation Quantization
• Morita Theory
• (Higher) Category Theory
• Reduction, e.g. in symplectic and Poisson geometry

Aktuelles Semester (WS 2020):
Mathematik für Informatiker 1: Übungsorganisation, Dozent: Knut Hüper.

Vorherige Semester:
Lineare Algebra 2: Übungsorganisation, Übungsleitung, Dozent: Daniel Wachsmuth. (SS 2020)
Geometrische Mechanik: Übungsorganisation, Übungsleitung, Dozent: Stefan Waldmann. (WS 2019)
Lineare Algebra II: Übungsorganisation, Übungsleitung, Dozent: Knut Hüper. (SS 2019)

1. A General Framework for Reduction, Invited talk at University of Göttingen, 15.07.2020.
2. Deformation of Coisotropic Algebras, Invited talk at Geometry Seminar Université Libre de Bruxelles, 21.01.2020.
3. Reduction and Morita Theory for Coisotropic Triples, Bayrischzell Workshop  2019, 13.04.2019.
4. Reduction and Morita Theory for Coisotropic Triples, Invited talk at Geometry Seminar University of Salerno, 18.03.2019.
5. Reduction and Morita Theory for Coisotropic Triples, Invited talk at Geometry and Algebra Seminar at Université de Haute-Alsace, 31.01.2019.

1. Math in the Mill 2019. Local organisation team.
2. Noncommutative Geometry and Higher Structures, Würzburg 2017. Local organisation team.
3. From Poisson Geometry to Quantum Fields on Noncommutative Spaces, Würzburg 2015. Local organisation team.

1. Marvin Dippell, Felix Menke, Stefan Waldmann: A Serre-Swan Theorem for Coisotropic Algebras. Preprint arXiv:2012.12576 (2020), 31 pages. [arxiv]
2. Marvin Dippell, Chiara Esposito, Stefan Waldmann: Deformation and Hochschild Cohomology of Coisotropic Algebras. Preprint arXiv:2008.03495 (2020), 26 pages. [arxiv]
3. Marvin Dippell, Chiara Esposito, Stefan Waldmann: Coisotropic Triples, Reduction and Classical Limit. Documenta Mathematica 24 (2019), 1811-1853 pages. [Article][arxiv]

1. Marvin Dippell: Morita Theory for Generalized Coisotropic Reduction.
   Master thesis in mathematical physics, Fakultät für Mathematik und Informatik, Institut für Mathematik, Julius-Maximilians-Universität, Würzburg (2018).
2. Marvin Dippell: Poisson Structures in R^n.
   Bachelor thesis in mathematical physics, Fakultät für Mathematik und Informatik, Institut für Mathematik, Julius-Maximilians-Universität, Würzburg (2015).