Conservation laws for the nonlinear Schrödinger equation
Continuous dependence and stability for non linear dispersive and dissipative waves
Contributo allo studio dei fenomeni di trasporto della carica minoritaria in regioni quasi neutre di semiconduttori fortemente e disuniformemente drogati. Riduzione del problema ad equazioni integrali
Transport phenomena of minority carriers in quasi neutral regions of heavily doped semiconductors are considered for the case of one-dimensional stationary flow and their study is reduced to a Fredholm integral equation of the second kind, the kernel and the known term of which are built from known functions of the doping arbitrarily distributed in space. The advantage of the method consists, among other things, in having all the coefficients of the differential equations and of the boundary conditions...
Convergence and accuracy of approximation methods in general relativity. The time-independent case
Convergence dans de la solution de l’équation de Klein-Gordon vers celle de l’équation des ondes
Convergence of a non-local eikonal equation to anisotropic mean curvature motion. Application to dislocations dynamics
We prove the convergence at a large scale of a non-local first order equation to an anisotropic mean curvature motion. The equation is an eikonal-type equation with a velocity depending in a non-local way on the solution itself, which arises in the theory of dislocation dynamics. We show that if an anisotropic mean curvature motion is approximated by equations of this type then it is always of variational type, whereas the converse is true only in dimension two.
Convergence of solutions of generalized Korteweg-de Vries-Burgers equations to those of first order equations
Counterexample to Regularity for the Complex Monge-Ampère Equation.
Covariant functional quantizations of superstrings
C?-Regularity for the Porous Medium Equation.
Deficiency Indices of Singular Schrödinger Operators.
Développements asymptotiques dans l'approximation de Born-Oppenheimer
Développements asymptotiques et effet tunnel dans l'approximation de Born-Oppenheimer
Die Resolvente zum Eigenwertproblem der automorphen Formen in der hyperbolischen Ebene. Teil III.
Differential Geometry of Real Monge-Ampère Foliations.
Dispersive waves and caustics.
Dynamic von Kármán equations involving nonlinear damping: Time-periodic solutions
In the paper, time-periodic solutions to dynamic von Kármán equations are investigated. Assuming that there is a damping term in the equations we are able to show the existence of at least one solution to the problem. The Faedo-Galerkin method is used together with some basic ideas concerning monotone operators on Orlicz spaces.
Elliptic quasi-variational inequalities and application to a non-stationary problem in hydraulics
Entropy compactification of the transonic flow
Équation de Schrödinger avec champ magnétique et équation de Harper