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Image: Joos van Gent and Pedro Berruguete - Euclid

Thu, 06 Nov 2025

12:00 - 13:00
C5

Ricci curvature and orientability

Camillo Brena
(IAS Princeton)
Abstract

This talk will focus on various definitions of orientability for non-smooth spaces with Ricci curvature bounded from below. The stability of orientability and non-orientability will be discussed. As an application, we will prove the orientability of 4-manifolds with non-negative Ricci curvature and Euclidean volume growth. This work is based on a collaboration with E. Bruè and A. Pigati.

Mon, 03 Nov 2025

16:30 - 17:30
L4

Rigidity in the Ginzburg–Landau equation from S2 to S2

Matilde Gianocca
(ETH Zurich)
Abstract

The Ginzburg–Landau energy is often used to approximate the Dirichlet energy. As the perturbation parameter tends to zero, critical points of the Ginzburg–Landau energy converge, in an appropriate (bubbling) sense, to harmonic maps. In this talk I will first explain key analytical properties of this approximation procedure, then show that not every harmonic map can be approximated in this way. This is based on a rigidity theorem: under the energy threshold of 8pi, we classify all solutions of the associated nonlinear elliptic system from S2 to S2, thereby identifying exactly which harmonic maps can arise as Ginzburg–Landau limits in this regime.

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