activity
20062026
most citedUniqueness of compact ancient solutions to three-dimensional Ricci flow

39 citations · 169 across the 38 of their papers we have counts for

collaborators

49 papers

math.DG2026

Formation and structural stability of nondegenerate neckpinches

Kyeongsu Choi, Panagiota Daskalopoulos, Natasa Sesum

In this paper, we study the formation, precise asymptotics, and structural stability of neckpinch singularities in mean curvature flow. Motivated by the static rigidity of cylindri…

math.DG2026

Unique asymptotics of symmetric ancient ovals of Ricci flow

Panagiota Daskalopoulos, Wenkui Du, Natasa Sesum +1

We obtain the unique asymptotics of -invariant, compact, simply-connected, {factorwisely non-self-similar} -dimensional -solutions of the Ricci flow $(…

math.AP2025

Mean curvature flow near a peanut solution

Sigurd Angenent, Panagiota Daskalopoulos, Natasa Sesum

It was shown by Angenent, Altschuler and Giga, and by Angenent and Velazquez that there exist closed mean curvature flow solutions that extinct to a point in finite time, without e…

math.AP2023

Dynamics of Convex Mean Curvature Flow

Sigurd Angenent, Panagiota Daskalopoulos, Natasa Sesum

There is an extensive and growing body of work analyzing convex ancient solutions to Mean Curvature Flow (MCF), or equivalently of Rescaled Mean Curvature Flow (RMCF). The goal of…

math.DG2022★ 5 cited

Classification of bubble-sheet ovals in

Beomjun Choi, Panagiota Daskalopoulos, Wenkui Du +2

In this paper, we prove that any bubble-sheet oval for the mean curvature flow in , up to scaling and rigid motion, either is the -…

math.DG2021

Uniqueness of entire graphs evolving by Mean Curvature flow

Panagiota Daskalopoulos, Mariel Saez

In this paper we study the uniqueness of graphical mean curvature flow. We consider as initial conditions graphs of locally Lipschitz functions and prove that in the one dimensiona…