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Clapp: Optimal partitions for the Yamabe equation

Clapp: WADE seminar (Lisbon)
The Yamabe equation on a Riemannian manifold is relevant to the question of finding a constant scalar curvature metric on

that is conformally equivalent to the given one.

An optimal
-partition for the Yamabe equation is a cover of by

pairwise disjoint open subsets such that the Yamabe equation with Dirichlet boundary condition has a least energy solution on each one of these sets, and the sum of the energies of these solutions is minimal.

We will present some recent results obtained in collaboration with Angela Pistoia (La Sapienza Università di Roma) and Hugo Tavares (Universidade de Lisboa) that establish the existence and qualitative properties of such partitions.

If time allows, we will also present some results on symmetric optimal partitions obtained in collaboration with Angela Pistoia, and with Alberto Saldaña (UNAM) and Andrzej Szulkin (Stockholm University).
http://cvgmt.sns.it/seminar/847/

When
Thu Oct 7, 2021 12pm – 1pm Coordinated Universal Time
Where
Online (Lisbon time) (map)