On the $L^p$ dual Minkowski problem for $−1 < p < 0$
Stephanie Mui (NYU Courant)
Abstract: The $L^p$ dual curvature measure was introduced by Lutwak, Yang, and Zhang in 2018. The associated Minkowski problem, known as the $L^p$ dual Minkowski problem, asks about existence of a convex body with prescribed $L^p$ dual curvature measure. This question unifies the previously disjoint $L^p$ Minkowski problem with the dual Minkowski problem, two open questions in convex geometry. In this talk, we will discuss the existence of a solution to the $L^p$ dual Minkowski problem for the case of $q < p + 1,$ $−1 < p < 0,$ and $p\neq q$ for even measures.
computational geometrydiscrete mathematicscommutative algebracombinatorics
Audience: researchers in the topic
Copenhagen-Jerusalem Combinatorics Seminar
Series comments: There is a mailing list for talk announcements. If you want to receive the announcements, send an e-mail to the organizer to subscribe to the mailing list.
The password for the zoom room is 123456
Organizers: | Karim Adiprasito, Arina Voorhaar* |
*contact for this listing |