activity
20102026
most citedA compactness theorem for complete Ricci shrinkers

92 citations · 357 across the 42 of their papers we have counts for

collaborators

56 papers

math.DG2026

Quantitative avoidance for free boundary flows and applications

Yueheng Bao, Robert Haslhofer

In this article, we introduce a new distance function between hypersurfaces with free boundary. We show that our new quantity, which we call twisted Fermi distance, is monotone und…

math.DG2026

Ancient cylindrical flows with fast or slow convergence

Kyeongsu Choi, Robert Haslhofer

In a recent breakthrough, Bamler-Lai proved the mean-convex neighborhood conjecture in all dimensions by showing that any nontrivial ancient asymptotically cylindrical mean curvatu…

math.DG2026

Free boundary flow through cylindrical singularities

Yueheng Bao, Robert Haslhofer

We consider mean curvature flow with free boundary through cylindrical or half-cylindrical singularities, namely singularities of the types , $\mathbb{R…

math.AP2026

Lectures on curve shortening flow

Robert Haslhofer

The curve shortening flow is a geometric heat equation for curves and provides an accessible setting to illustrate many important concepts from nonlinear partial differential equat…

math.DG2025

Mean curvature flow through singularities

Robert Haslhofer

We first give a general introduction to the mean curvature flow, and then discuss fundamental results established over the last 10 years that yield a precise theory for the flow th…

math.DG2025

The linearized translator equation and applications

Kyeongsu Choi, Robert Haslhofer, Or Hershkovits

In this paper, we consider the linearized translator equation , around entire convex translators , i.e. in the first dimension where…