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20122023
most citedWeak solutions for the Ricci flow I

10 citations · 11 across the 6 of their papers we have counts for

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math.DG2021

Hearing the shape of ancient noncollapsed flows in

Wenkui Du, Robert Haslhofer

We consider ancient noncollapsed mean curvature flows in whose tangent flow at is a bubble-sheet. We carry out a fine spectral analysis for the bubble-shee…

math.DG2021

The blowdown of ancient noncollapsed mean curvature flows

Wenkui Du, Robert Haslhofer

In this paper, we consider ancient noncollapsed mean curvature flows that do not split off a line. It follows from general theory that th…

math.DG2020

Heat flow on time-dependent manifolds

Beomjun Choi, Jianhui Gao, Robert Haslhofer +1

We establish effective existence and uniqueness for the heat flow on time-dependent Riemannian manifolds, under minimal assumptions tailored towards the study of Ricci flow through…

math.DG2020

Differential Harnack Inequalities on Path Space

Robert Haslhofer, Eva Kopfer, Aaron Naber

Recall that if satisfies , then the Li-Yau Differential Harnack Inequality tells us for each nonnegative , with its heat fl…

math.DG2019

A note on the selfsimilarity of limit flows

Beomjun Choi, Robert Haslhofer, Or Hershkovits

It is a fundamental open problem for the mean curvature flow, and in fact for many partial differential equations, whether or not all blowup limits are selfsimilar. In this short n…

math.DG2018

Low complexity solutions of the Allen-Cahn equation on three-spheres

Robert Haslhofer, Mohammad N. Ivaki

In this short note, we prove that on the three-sphere with any bumpy metric there exist at least four solutions of the Allen-Cahn equation with spherical interface and index at mos…