147 citations · 365 across the 33 of their papers we have counts for
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math.DG2010
Uniqueness and nonuniqueness for Ricci flow on surfaces: Reverse cusp singularities
Peter Topping
We extend the notion of what it means for a complete Ricci flow to have a given initial metric, and consider the resulting well-posedness issues that arise in the 2D case. On one h…
math.DG2010★ 147 cited
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.DG2010
Almost-Schur lemma
Camillo De Lellis, Peter M. Topping
Schur's lemma states that every Einstein manifold of dimension has constant scalar curvature. Here is defined to be Einstein if its traceless Ricci tensor $$\Rico…