Concentration on minimal submanifolds for a singularly perturbed neumann problem


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Citações duplicadas

Mazzeo, and F. Pacard, "Constant mean curvature hypersurfaces condensing on a submanifold," Geom.

Citazioni duplicate

Malchiodi and M. Montenegro, "Boundary concentration phenomena for a singularly perturbed elliptic problem," Comm. Montenegro, "Multidimensional boundary layers for a singularly perturbed Neumann problem," Duke Math. Mazzeo and F. Pacard, "Constant mean curvature surfaces with Delaunay ends," Comm. Modica, "The gradient theory of phase transitions and the minimal interface criterion," Arch. Rational Mech.

Short Communications & Posters

Modica and S. B , vol. Pacard and M. Differential Geom. Tonegawa, "Convergence of phase-field approximations to the Gibbs-Thomson law," Calc. Partial Differential Equations , vol.


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Savin, "Regularity of flat level sets in phase transitions," Ann. Simon, "Entire solutions of the minimal surface equation," J. Simons, "Minimal varieties in riemannian manifolds," Ann.

Rendiconti Lincei - Matematica e Applicazioni

Sternberg, "The effect of a singular perturbation on nonconvex variational problems," Arch. Search for:. A , vol.

Section A. Kowalczyk, "On the existence and Morse index of solutions to the Allen-Cahn equation in two dimensions," Ann.

Transition layer for the heterogeneous Allen-Cahn equation

Mahmoudi, R. Mazzeo, and F. Pacard, "Constant mean curvature hypersurfaces condensing on a submanifold," Geom. Malchiodi and M. Montenegro, "Boundary concentration phenomena for a singularly perturbed elliptic problem," Comm. Montenegro, "Multidimensional boundary layers for a singularly perturbed Neumann problem," Duke Math. Mazzeo and F. Pacard, "Constant mean curvature surfaces with Delaunay ends," Comm.

Modica, "The gradient theory of phase transitions and the minimal interface criterion," Arch. Rational Mech.

Citazioni per anno

Modica and S. B , vol. Pacard and M. Differential Geom. Tonegawa, "Convergence of phase-field approximations to the Gibbs-Thomson law," Calc. Partial Differential Equations , vol. Savin, "Regularity of flat level sets in phase transitions," Ann.

Andrea Malchiodi E-mail address: malchiod sissa. Tools Request permission Export citation Add to favorites Track citation. Share Give access Share full text access. Share full text access. Please review our Terms and Conditions of Use and check box below to share full-text version of article. Citing Literature.

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Volume 62 , Issue 9 September Pages Related Information. Close Figure Viewer.


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Concentration on minimal submanifolds for a singularly perturbed neumann problem Concentration on minimal submanifolds for a singularly perturbed neumann problem
Concentration on minimal submanifolds for a singularly perturbed neumann problem Concentration on minimal submanifolds for a singularly perturbed neumann problem
Concentration on minimal submanifolds for a singularly perturbed neumann problem Concentration on minimal submanifolds for a singularly perturbed neumann problem
Concentration on minimal submanifolds for a singularly perturbed neumann problem Concentration on minimal submanifolds for a singularly perturbed neumann problem
Concentration on minimal submanifolds for a singularly perturbed neumann problem Concentration on minimal submanifolds for a singularly perturbed neumann problem
Concentration on minimal submanifolds for a singularly perturbed neumann problem Concentration on minimal submanifolds for a singularly perturbed neumann problem
Concentration on minimal submanifolds for a singularly perturbed neumann problem Concentration on minimal submanifolds for a singularly perturbed neumann problem

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