Academic Career and Research Areas
Professor Gritzmann (b. 1954) conducts research on discrete mathematics, applied geometry and optimization.
After studying mathematics (with a minor in economic sciences) at the University of Dortmund, Professor Gritzmann was awarded a doctorate in 1980 at the University of Siegen. He completed his lecturer qualification there in 1984. Prior to his appointment as full professor of applied geometry and discrete mathematics at TUM in 1997, he held professorships and chairs at various universities in Germany and other countries – ultimately the Chair of Discrete Mathematics at the University of Trier. Long-term visiting professorships took him to the University of Washington (Seattle, USA), the Institute for Mathematics and its Applications at the University of Minnesota (Minneapolis, USA) and Université Paris VII. He was Vice President for Academic and Student Affairs from 2008 until 2011. He is active as a member of numerous committees and associations, in particular as former President of the Association of German Mathematicians and Chair of the Feodor Lynen Selection Committee of the Alexander von Humboldt Foundation.
- Euro Excellence in Practice Award (2013)
- Karl Max von Bauernfeind-Medaille (2000)
- Max-Planck Forschungspreis (1992)
- Feodor-Lynen Forschungsstipendium der Alexander von Humboldt – Stiftung (1986-1987)
- Studienstiftung des deutschen Volkes (1974-1978)
Alpers A, Gritzmann P: "Dynamic discrete tomography". Inverse Problems. 2018; 34: 034003, 26pp.Abstract
Brieden A, Gritzmann P: "On Optimal Weighted Balanced Clusterings:
Gravity Bodies and Power Diagrams". SIAM J. Discrete Math. 2011; 26: S. 415-434.
Brieden A, Gritzmann P, Kannan R, Klee V, Lovász L, Simonovits M: “Deterministic and randomized polynomial-time approximation of radii”. Mathematika. 2001; 48: 63-105.Abstract
Gardner R, Gritzmann P: “Discrete tomography: Determination of finite sets by X-rays”. Trans. Amer. Math. Soc. 1997; 349: 2271-2295.Abstract
Gritzmann P, Sturmfels B: “Minkowski addition of polytopes: Computational complexity and applications to Gröbner bases”, SIAM J. Discrete Math. 1993; 6: 246-269.Abstract