activity
20082017
most citedFlow by mean curvature inside a moving ambient space

10 citations · 13 across the 5 of their papers we have counts for

collaborators

6 papers

math.AP2017★ 1 cited

Some remarks on Huisken's monotonicity formula for mean curvature flow

Carlo Mantegazza, Annibale Magni

We discuss a monotone quantity related to Huisken's monotonicity formula and some technical consequences for mean curvature flow.

math.AP2015

A note on non lower semicontinuous perimeter functionals on partitions

Annibale Magni, Matteo Novaga

We consider isotropic non lower semicontinuous weighted perimeter functionals defined on partitions of domains in . Besides identifying a condition on the structure o…

math.DG2014

A Convergence Result for the Gradient Flow of in Riemannian Manifolds

Annibale Magni

We study the gradient flow of the norm of the second fundamental form of smooth immersions of two-dimensional surfaces into compact Riemannian manifolds. By analogy with the…

math.AP2013

Variational analysis of a mean curvature flow action functional

Annibale Magni, Matthias Röger

We consider the reduced Allen-Cahn action functional, which appears as the sharp interface limit of the Allen-Cahn action functional and can be understood as a formal action functi…

math.DG2009★ 10 cited

Flow by mean curvature inside a moving ambient space

Annibale Magni, Carlo Mantegazza, Efstratios Tsatis

We show some computations related to the motion by mean curvature flow of a submanifold inside an ambient Riemannian manifold evolving by Ricci or backward Ricci flow. Special emph…

math.DG2008★ 2 cited

On Perelman's Dilaton

Marco Caldarelli, Giovanni Catino, Zindine Djadli +2

By means of a Kaluza-Klein type argument we show that the Perelman's F-functional is the Einstein-Hilbert action in a space with extra ``phantom'' dimensions. In this way, we try t…