Bo'az Klartag (Hebrew: בועז קלרטג; born 25 April 1978) is an Israeli mathematician. He currently is a professor at the Weizmann Institute, and prior to that he was a professor at the Department of Pure Mathematics of Tel Aviv University, where he earned his doctorate under the supervision of Vitali Milman.[1] Klartag made contributions in asymptotic geometric analysis and won the 2008 EMS Prize,[2] as well as the 2010 Erdős Prize.[3] He is an editor of the Journal d'Analyse Mathématique.[4]
Boaz Klartag | |
|---|---|
| בועז קלרטג | |
| Born | April 25, 1978 |
| Alma mater | Tel Aviv University |
| Known for | Contributions in asymptotic geometric analysis |
| Awards | EMS Prize (2008), Erdős Prize (2010) |
| Scientific career | |
| Fields | Mathematics |
| Institutions | Weizmann Institute of Science, Tel Aviv University |
| Vitali Milman | |
Selected works
edit- Klartag, Bo'az (2026). "Lattice packing of spheres in high dimensions using a stochastically evolving ellipsoid". Inventiones Mathematicae. 244: 1251–1279. arXiv:2504.05042. doi:10.1007/s00222-026-01412-w.
- ——— (2007). "A central limit theorem for convex sets". Inventiones Mathematicae. 168 (1): 91–131. arXiv:math/0605014. Bibcode:2007InMat.168...91K. doi:10.1007/s00222-006-0028-8. S2CID 119169773.
- ——— (2006). "On convex perturbations with a bounded isotropic constant". Geometric and Functional Analysis. 16 (6): 1274–1290. doi:10.1007/s00039-006-0588-1. S2CID 43190254.
- ——— (2002). "5n Minkowski Symmetrizations Suffice to Arrive at an Approximate Euclidean Ball". Annals of Mathematics. 156 (3): 947–960. arXiv:math/0204212. doi:10.2307/3597288. JSTOR 3597288. S2CID 119670071.
References
edit- ↑ Bo'az Klartag at the Mathematics Genealogy Project
- ↑ "5 ECM". ECM.
- ↑ "Erdős Prize". Israel Mathematical Union. Archived from the original on 17 August 2013.
- ↑ "Editorial board". Journal d'Analyse Mathématique, homepage at the Hebrew University of Jerusalem. Retrieved 16 October 2022.
External links
edit   | This article about an Israeli scientist is a stub. You can help Wikipedia by adding missing information. |