Diffraction des singularités analytiques dans les problèmes aux limites de la physique mathématique par les méthodes de Kawai-Kashiwara et Sjöstrand
Direct image of the de Rham system associated with a rational double point
Direct images of elliptic pairs and microlocalization
Dirichlet Green functions for parabolic operators with singular lower-order terms.
Discontinuous parabolic problems with a nonlocal initial condition.
Discrete differential operators in multidimensional Haar wavelet spaces.
Discretization methods with analytical characteristic methods for advection-diffusion-reaction equations and 2d applications
Our studies are motivated by a desire to model long-time simulations of possible scenarios for a waste disposal. Numerical methods are developed for solving the arising systems of convection-diffusion-dispersion-reaction equations, and the received results of several discretization methods are presented. We concentrate on linear reaction systems, which can be solved analytically. In the numerical methods, we use large time-steps to achieve long simulation times of about 10 000 years. We propose...
Diskret kompakte Einbettungen in Sobolewschen Räumen.
Dispersive estimates for a linear wave equation with electromagnetic potential.
Distance between components in optimal design problems with perimeter penalization
Distributions sphériques et équations différentielles singulières
Do all integrable evolution equations have the Painlevé property?
Doubly nonlinear parabolic equations related to the -Laplacian operator: Semi-discretization.
Dual extremum principles for a homogeneous Dirichlet problem for a parabolic equation.
Duality in the spaces of solutions of elliptic systems
Dynamical instability of symmetric vortices.
Using the Maxwell-Higgs model, we prove that linearly unstable symmetric vortices in the Ginzburg-Landau theory are dynamically unstable in the H1 norm (which is the natural norm for the problem).In this work we study the dynamic instability of the radial solutions of the Ginzburg-Landau equations in R2 (...)
Dynamical model of viscoplasticity
This paper discusses the existence theory to dynamical model of viscoplasticity and show possibility to obtain existence of solution without assuming weak safe-load condition.
Dynamics of wave propagation and curvature of discriminants
For a Lagrange distribution of order zero we consider a quadratic integral which has logarithmic divergence at the singular locus of the distribution. The residue of the asymptotics is a Hermitian form evaluated in the space of positive distributions supported in the locus. An asymptotic analysis of the residue density is given in terms of the curvature form of the locus. We state a conservation law for the residue of the impulse-energy tensor of solutions of the wave equation which extends the...