Maps and fields with compressible density
Maximum principles and minimal surfaces
Mesures associées à une forme de Dirichlet. Applications
Méthode de descente sur un fermé non convexe
Metodi variazionali e topologici nello studio delle equazioni di Schrödinger nonlineari agli stati stazionari
In the present paper we survey some recents results concerning existence of semiclassical standing waves solutions for nonlinear Schrödinger equations. Furthermore, from Maxwell's equations we derive a nonlinear Schrödinger equation which represents a model of propagation of an electromagnetic field in optical waveguides.
Metrics with only finitely many isometry invariant geodesics.
Minimal Graphs.
Minimal surfaces and deformations of holomorphic curves in Kähler-Einstein manifolds
Minimal surfaces and the affine Toda field model.
Minimal surfaces via loop groups.
Minimax principles for lower semicontinuous functions and applications to nonlinear boundary value problems
Minimax theorems on manifolds via Ekeland variational principle.
Minimization problems with lack of compactness
Minimizers of Dirichlet functionals on the -torus and the weak KAM theory
Minimizing energy among homotopic maps.
Minimizing Harmonic Mappings form a surface perfored with small holes into a riemannian manifold.
Minimizing -harmonic maps at a free boundary
Studiamo le proprietà di regolarità delle mappe fra varietà di Riemann che minimizzano la -energia fra quelle che soddisfano una condizione di frontiera pazialmente libera. Proviamo che tali mappe sono Hölder continue vicino alla frontiera libera fuori di un insieme singolare, e otteniamo stime ottimali per la dimensione di Hausdorff di questo insieme singolare.
Minimizing p-harmonic maps into spheres.
Minimizing pseudo-harmonic maps in manifolds.
Minimizing the Energy of Maps from a surface into a 2-shpere with prescribed degree and boundary values.