Modular Forms of Varying Weight. I.
Modular forms of varying weights.
Moltiplicatori spettrali per l'operatore di Ornstein-Uhlenbeck
Questa è una rassegna di alcuni risultati recenti sui moltiplicatori spettrali dell'operatore di Ornstein-Uhlenbeck, un laplaciano naturale sullo spazio euclideo munito della misura gaussiana. I risultati sono inquadrati nell'ambito della teoria generale dei moltiplicatori spettrali per laplaciani generalizzati.
Moyenne de formes quadratiques positives et champs magnétiques
Multilinear eigenfunction estimates and global existence for the three dimensional nonlinear Schrödinger equations
Multiple positive solutions for quasilinear elliptic problems with sign-changing nonlinearities.
Multiple radially symmetric solutions for a quasilinear eigenvalue problem.
Multiple solutions for nonlinear discontinuous elliptic problems near resonance
We consider a quasilinear elliptic eigenvalue problem with a discontinuous right hand side. To be able to have an existence theory, we pass to a multivalued problem (elliptic inclusion). Using a variational approach based on the critical point theory for locally Lipschitz functions, we show that we have at least three nontrivial solutions when from the left, being the principal eigenvalue of the p-Laplacian with the Dirichlet boundary conditions.
Multiple solutions for the -Laplace equation with nonlinear boundary conditions.
Multiplicity bounds for Steklov eigenvalues on Riemannian surfaces
We prove two explicit bounds for the multiplicities of Steklov eigenvalues on compact surfaces with boundary. One of the bounds depends only on the genus of a surface and the index of an eigenvalue, while the other depends as well on the number of boundary components. We also show that on any given Riemannian surface with smooth boundary the multiplicities of Steklov eigenvalues are uniformly bounded in .
Multiplicity of solutions for gradient systems using Landesman-Lazer conditions.
Multiplicity of solutions of nonlinear boundary value problems with nonlinearities crossing several higher eigenvalues.
Multiplicity of symmetric solutions for a nonlinear eigenvalue problem in .
Multiplicity results for -sublinear -Laplacian problems involving indefinite eigenvalue problems via Morse theory.