activity
20022025
most citedInfinite energy maps and rigidity

1 citations · 3 across the 9 of their papers we have counts for

collaborators

11 papers

math.DG2025

Harmonic maps in singular geometry and rigidity

Georgios Daskalopoulos, Chikako Mese

This survey reviews results on harmonic maps into spaces of non-positive curvature, with a focus on targets that lack smooth structure. More precisely, we consider targets that are…

math.DG2024

Best Lipschitz maps and Earthquakes

Georgios Daskalopoulos, Karen Uhlenbeck

This is the third paper in a series in which we prove Thurston's conjectural duality between best Lipschitz maps and transverse measures. In the second paper we found a special cla…

math.DG2023★ 1 cited

Notes on Harmonic Maps

Georgios Daskalopoulos, Chikako Mese

This is set of notes prepared for the Summer School on non-Abelian Hodge theory in Abbaye de Saint-Jacut de la Mer June, 6-19, 2022. We cover the following topics: Lecture 1. Harmo…

math.DG2022

Infinite energy harmonic maps from Riemann surfaces to CAT(0) spaces

Georgios Daskalopoulos, Chikako Mese

We present some results about harmonic maps with possibly infinite energy from punctured Riemann surfaces to CAT(0) spaces. In particular, we give precise estimates of their energy…

math.AG2022

Pluriharmonic maps into buildings and symmetric differentials

Damian Brotbek, Georgios Daskalopoulos, Ya Deng +1

Given a complex smooth quasi-projective variety , a semisimple algebraic group defined over some non-archimedean local field and a Zariski dense representation $\varrho:…

math.DG2022

Analytic properties of Stretch maps and geodesic laminations

Georgios Daskalopoulos, Karen Uhlenbeck

In a 1998 preprint, Bill Thurston outlined a Teichmuller theory for hyperbolic surfaces based on maps between surfaces which minimize the Lipschitz constant (minimum stretch or bes…