Letter to the editor.
Levi equation for almost complex structures.
L’existence d’une solution classique d’une éqéaire dans (Communication préalable)
L’existence et le comportement asymptotique des solutions d’ondes progressives pour une équation fortement non linéaire
Dans ce papier on étudie l’existence et le comportement asymptotique des solutions de type ondes progressives à propagations finies de l’équation . On prouve que ces solutions existent si et seulement si et ou bien et . On donne aussi le comportement asymptotique de ces solutions.
Lie symmetries analysis of the shallow water equations.
Lie symmetries and criticality of semilinear differential systems.
Lie transforms and motion of a charged particle in periodic magnetic field.
Lie-point symmetries in bifurcation problems
Life span of blow-up solutions for higher-order semilinear parabolic equations.
Life span of nonnegative solutions to certain quasilinear parabolic Cauchy problems.
Lifshitz tails for some non monotonous random models
In this talk, we describe some recent results on the Lifshitz behavior of the density of states for non monotonous random models. Non monotonous means that the random operator is not a monotonous function of the random variables. The models we consider will mainly be of alloy type but in some cases we also can apply our methods to random displacement models.
Limit behavior of an oscillating thin layer.
Limit behaviour of singular solutions of some semilinear elliptic equations
Limit behaviour of thin insulating layers around multiconnected domains
Limiting behavior of global attractors for singularly perturbed beam equations with strong damping
The limiting behavior of global attractors for singularly perturbed beam equations is investigated. It is shown that for any neighborhood of the set is included in for small.
Line Method Approximations to the Cauchy Problem for Nonlinear Parabolic Differential Equations.
Linear elliptic operators with measurable coefficients
Linear flow in porous media with double periodicity.
Linear hyperbolic problems in the whole scale of Sobolev-type spaces of periodic functions
We study one-dimensional linear hyperbolic systems with -coefficients subjected to periodic conditions in time and reflection boundary conditions in space. We derive a priori estimates and give an operator representation of solutions in the whole scale of Sobolev-type spaces of periodic functions. These spaces give an optimal regularity trade-off for our problem.
Linear Oblique Derivative Problems for the Uniformly Elliptic Hamilton-Jacobi-Bellman Equation.