Extension complexity of low-dimensional polytopes
Matthew Kwan (Stanford University)
13-Jul-2020, 13:00-14:00 (4 years ago)
Abstract: Sometimes, it is possible to represent a complicated polytope as a projection of a much simpler polytope. To quantify this phenomenon, the extension complexity of a polytope P is defined to be the minimum number of facets in a (possibly higher-dimensional) polytope from which P can be obtained as a linear projection. In this talk we discuss some extremal and probabilistic questions about this notion. This is a joint work with Lisa Sauermann and Yufei Zhao.
combinatoricsprobability
Audience: researchers in the topic
Extremal and probabilistic combinatorics webinar
Series comments: We've added a password: concatenate the 6 first prime numbers (hence obtaining an 8-digit password).
Organizers: | Jan Hladky*, Diana Piguet, Jan Volec*, Liana Yepremyan |
*contact for this listing |
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