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Asymptotic behavior of a diffused interface volume-preserving mean curvature flow
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We consider a diffused interface version of the volume-preserving mean curvature flow in the Euclidean space, and prove, in every dimension and under natural assumptions on the initial datum, exponential convergence towards single "diffused balls".
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Brakke inequality and the existence of Brakke-flow for volume preserving mean curvature flow
Phase-field limits of volume-preserving mean curvature flow satisfy a new Brakke-type inequality and form a volume-preserving Brakke flow globally in time on the torus.
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