Three solutions of a quasilinear elliptic problem near resonance
Three-level discrete time Galerkin approximations for the non-stationary Navier-Stokes equation
Time deformations of powers of the wave operator.
Time discretization of nonlinear Cauchy problems applying to mixed hyperbolic-parabolic equations.
Topological sectors for Ginzburg-Landau energies.
Topological solutions in the self-dual Chern-Simons theory : existence and approximation
T-Periodic Solutions of Time Dependent Hamiltonian Systems with a Potential Vanishing at Infinity.
Trace theorem on the Heisenberg group
We prove in this work the trace and trace lifting theorem for Sobolev spaces on the Heisenberg groups for hypersurfaces with characteristics submanifolds.
Transformation de Fourier géométrique
Transformation de Fourier géométrique et microlocalisation
Transformation de Kelvin et ondes non linéaires globales
Transformations de Laplace sur des sous-variétés de et représentations d’ondes entrantes et sortantes
Transformations of differential equations
Traveling wave solutions of the heat flow of director fields
Travelling wave solutions for the KdV-Burgers-Kuramoto and nonlinear Schrödinger equations which describe pseudospherical surfaces.
Triangulation formelle de certains systèmes de Pfaff complètement intégrables et application à l’étude des systèmes non linéaires
Trudinger–Moser inequality on the whole plane with the exact growth condition
Trudinger-Moser inequality is a substitute to the (forbidden) critical Sobolev embedding, namely the case where the scaling corresponds to . It is well known that the original form of the inequality with the sharp exponent (proved by Moser) fails on the whole plane, but a few modied versions are available. We prove a precised version of the latter, giving necessary and sufficient conditions for the boundedness, as well as for the compactness, in terms of the growth and decay of the nonlinear function....
Two-dimensional source potentials in a two-fluid medium for the modified Helmholtz equation.
Two-scale convergence of a model for flow in a partially fissured medium.
Tykhonov well-posedness of a heat transfer problem with unilateral constraints
We consider an elliptic boundary value problem with unilateral constraints and subdifferential boundary conditions. The problem describes the heat transfer in a domain and its weak formulation is in the form of a hemivariational inequality for the temperature field, denoted by . We associate to Problem an optimal control problem, denoted by . Then, using appropriate Tykhonov triples, governed by a nonlinear operator and a convex , we provide results concerning the well-posedness of problems...