Estimations asymptotiques des valeurs propres de l'équation de Hill polynomiale
Estimations of noncontinuable solutions of second order differential equations with -Laplacian
We study asymptotic properties of solutions for a system of second differential equations with -Laplacian. The main purpose is to investigate lower estimates of singular solutions of second order differential equations with -Laplacian . Furthermore, we obtain results for a scalar equation.
Étude des solutions surstables de l'équation de Van der Pol
Étude d'un problème d'évolution non monotone
Étude d'un système différentiel non linéaire régissant un phénomène gyroscopique forcé
Étude mathématique d'un modèle de flamme laminaire sans température d'ignition : I - cas scalaire
Étude numérique des solutions périodiques d'une équation du second ordre
Étude qualitative des solutions réelles d'une équation différentielle liée à l'équation de Ginzburg-Landau
Euler approximation of nonconvex discontinuous differential inclusions.
Euler case for a general fourth-order differential equation.
Euler polygons and Kneser's theorem for solutions of differential equations in Banach spaces
Euler scheme for SDEs with non-Lipschitz diffusion coefficient : strong convergence
We consider one-dimensional stochastic differential equations in the particular case of diffusion coefficient functions of the form , . In that case, we study the rate of convergence of a symmetrized version of the Euler scheme. This symmetrized version is easy to simulate on a computer. We prove its strong convergence and obtain the same rate of convergence as when the coefficients are Lipschitz.
Euler scheme for SDEs with non-Lipschitz diffusion coefficient: strong convergence
We consider one-dimensional stochastic differential equations in the particular case of diffusion coefficient functions of the form |x|α, α ∈ [1/2,1). In that case, we study the rate of convergence of a symmetrized version of the Euler scheme. This symmetrized version is easy to simulate on a computer. We prove its strong convergence and obtain the same rate of convergence as when the coefficients are Lipschitz.
Euler-Lagrange inclusions and existence of minimizers for a class of non-coercive variational problems.
Euler's integral transformation for systems of linear differential equations with irregular singularities
Dettweiler and Reiter formulated Euler's integral transformation for Fuchsian systems of differential equations and applied it to a definition of the middle convolution. In this paper, we formulate Euler's integral transformation for systems of linear differential equations with irregular singularities. We show by an example that the confluence of singularities is compatible with Euler's integral transformation.
Euler-Verfahren für neutrale Funktional-Differentialgleichungen.
Evaluating matrix functions for exponential integrators via Carathéodory-Fejér approximation and contour integrals.
Evanescent solutions for linear ordinary differential equations.
Even order differential equations with measures as coefficients
Even order self adjoint time scale problems.