8 citations · 8 across the 9 of their papers we have counts for
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Blowing up Kähler manifolds with constant scalar curvature II
Claudio Arezzo, Frank Pacard
In this paper we continue our study about the existence of Kaehler metrics of constant scalar curvature (Kcsc) on blow ups at points of compact manifolds with Kcsc metrics started…
Blowing up and desingularizing constant scalar curvature Kähler manifolds
Claudio Arezzo, Frank Pacard
This paper is concerned with the existence of constant scalar curvature Kaehler metrics on blow ups at finitely many points of compact manifolds which already carry constant scalar…
Constant mean curvature hypersurfaces condensing along a submanifold
Fethi Mahmoudi, Rafe Mazzeo, Frank Pacard
Given any nondegenerate k-dimensional minimal submanifold K of codimension greater than 1, we prove the existence of families of constant mean curvature submanifolds, with mean cur…
An end-to-end construction for compact constant mean curvature surfaces
M. Jleli, F. Pacard
We explain how the current knowledge on the set of complete noncompact constant mean curvature surfaces can be exploited to produce new examples of compact constant mean curvature…
Foliations by constant mean curvature tubes
Rafe Mazzeo, Frank Pacard
Let be a nondegenerate geodesic in a compact Riemannian manifold . We prove the existence of a partial foliation of a neighbourhood of by CMC surfaces which are small pe…
From constant mean curvature hypersurfaces to the gradient theory of phase transitions
Frank Pacard, Manuel Ritoré
We construct solutions of the Cahn-Hilliard equation whose nodal set converges to a given constant mean curvature hypersurface in a Riemannian manifold.