Simons Semester in Ordered Combinatorics: School and Workshop on Order and Structure in Geometry, Budapest, January 2027
Ji Zeng via dmanet <[email protected]>
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| Message-ID | <CAE+NTbtcrwQsMK_xx4sudHK1M=3Ph-BFfrTkvDG0hxSRJ-gpdw@mail.gmail.com> |
We are pleased to announce two back-to-back events in Budapest, part of the Simons Semester in Ordered Combinatorics at the Erdős Center (Rényi Institute): Simons School on Order and Structure in Geometry January 18–22, 2027, Rényi Institute, Budapest Three mini-courses aimed at graduate students and early-career researchers, given by: Andreas Holmsen (KAIST) — Intersection patterns and homological minors Cosmin Pohoata (Emory) — The Erdős–Szekeres problem Géza Tóth (Rényi) — Crossing numbers of graphs Workshop on Order and Structure in Geometry January 25–29, 2027, Rényi Institute, Budapest A research workshop bringing together researchers working on ordered combinatorial structures arising from discrete geometry, with an emphasis on recent breakthroughs and major open problems. Confirmed speakers include Matija Bucić, Gábor Damásdi, James Davies, Jacob Fox, Zoltán Füredi, Rachel Greenfeld, Alfredo Hubard, Máté Matolcsi, Bojan Mohar, Hugo Parlier, Alex Scott, József Solymosi, Andrew Suk, Bartosz Walczak, and Dmitry Zakharov. Both events center on ordered structures in discrete geometry — order types, crossing numbers, and related extremal and structural questions — and are designed to be attended together, though registration for each is separate. Deadline to apply/register for both events: September 30, 2026. Register & Details: https://erdoscenter.renyi.hu/events/simons-school-order-and-structure-geometry and https://erdoscenter.renyi.hu/events/workshop-order-and-structure-geometry ********************************************************** * * Contributions to be spread via DMANET are submitted to * * [email protected] * * Replies to a message carried on DMANET should NOT be * addressed to DMANET but to the original sender. The * original sender, however, is invited to prepare an * update of the replies received and to communicate it * via DMANET. * * DISCRETE MATHEMATICS AND ALGORITHMS NETWORK (DMANET) * http://www.zaik.uni-koeln.de/AFS/publications/dmanet/ * **********************************************************