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Ignat, Radu - Département de Mathématiques, Université de Paris-Sud 11
Pohozaev type identities for an elliptic equation Laboratoire Jacques-Louis Lions,
fur Mathematik in den Naturwissenschaften
ECOLE POLYTECHNIQUE CENTRE DE MATHMATIQUES APPLIQUES
Lower bound for the energy of Bloch walls in micromagnetics Radu Ignat
A survey of some new results in ferromagnetic thin films 1 Introduction
On the relation between minimizers of a -limit energy and optimal lifting in BV -space
The critical velocity for vortex existence in a two dimensional rotating Bose-Einstein condensate
The space BV (S2 ): minimal connection and
Houston Journal of Mathematics c University of Houston
Ignat, R. and Moser, R., 2011. A zigzag pattern in micromagnetics.
Lifting of BV functions with values in S1 Rel`evement des fonctions BV `a valeurs sur le cercle S1
The space BV (S 2 , S 1 ): minimal connection and optimal lifting.
Vortex energy and 360 Neel wall in thinfilm
A compactness result in thin-film micromagnetics and the optimality of the Neel wall
Vortices in a 2d rotating Bose-Einstein condensate Tourbillons dans un condensat de Bose-Einstein 2d en rotation
Gradient vector fields with values into S1 Champs de gradient `a valeurs dans S1
Optimal lifting for BV (S1 January 16, 2007
A -convergence result for Neel walls in micromagnetics February 24, 2009
Two-dimensional unit-length vector fields of vanishing We prove the following regularity result: any two-dimensional unit-length divergence-free
Habilitation `a diriger des recherches PRESENTEE `A L'UNIVERSITE D'ORSAY
Two-dimensional unit-length vector fields of vanishing We prove the following regularity result: any two-dimensional unit-length divergence-free
