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20092014
most citedA note on the compactness theorem for 4d Ricci shrinkers

12 citations · 12 across the 1 of their papers we have counts for

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7 papers

math.DG2014★ 12 cited

A note on the compactness theorem for 4d Ricci shrinkers

Robert Haslhofer, Reto Müller

In arXiv:1005.3255 we proved an orbifold Cheeger-Gromov compactness theorem for complete 4d Ricci shrinkers with a lower bound for the entropy, an upper bound for the Euler charact…

math.DG2013

Dynamical stability and instability of Ricci-flat metrics

Robert Haslhofer, Reto Müller

In this short article, we improve the dynamical stability and instability results for Ricci-flat metrics under Ricci flow proved by Sesum and Haslhofer, getting rid of the integrab…

math.DG2012

Perelman's Entropy Functional at Type I Singularities of the Ricci Flow

Carlo Mantegazza, Reto Müller

We study blow-ups around fixed points at Type I singularities of the Ricci flow on closed manifolds using Perelman's W-functional. First, we give an alternative proof of the result…

math.DG2010

A compactness theorem for complete Ricci shrinkers

Robert Haslhofer, Reto Müller

We prove precompactness in an orbifold Cheeger-Gromov sense of complete gradient Ricci shrinkers with a lower bound on their entropy and a local integral Riemann bound. We do not n…

math.DG2010

On Type I Singularities in Ricci flow

Joerg Enders, Reto Müller, Peter M. Topping

We define several notions of singular set for Type I Ricci flows and show that they all coincide. In order to do this, we prove that blow-ups around singular points converge to non…

math.DG2009

Ricci flow coupled with harmonic map flow

Reto Müller

We investigate a new geometric flow which consists of a coupled system of the Ricci flow on a closed manifold M with the harmonic map flow of a map phi from M to some closed target…