Well-posedness of difference elliptic equation.

Sobolevskii, Pavel E.

Displaying similar documents to “Well-posedness of difference elliptic equation.”

A note on the parabolic differential and difference equations.

Ashyralyev, Allaberen, Sozen, Yasar, Sobolevskii, Pavel E. (2007)

Abstract and Applied Analysis

Similarity:

Well-posedness of the boundary value problem for parabolic equations in difference analogues of spaces of smooth functions.

Ashyralyev, A. (2007)

Mathematical Problems in Engineering

Similarity:

On real interpolation, finite differences, and estimates depending on a parameter for discretizations of elliptic boundary value problems.

Guidetti, Davide, Piskarev, Sergei (2003)

Abstract and Applied Analysis

Similarity:

Weighted estimates for differential operators with operator-valued coefficients

W.O. Amrein, A. M. Boutet de Monvel-Berthier, V. Georgescu (1987)

Bulletin de la Société Mathématique de France

Similarity:

On well-posedness of the nonlocal boundary value problem for parabolic difference equations.

Ashyralyev, A., Karatay, I., Sobolevskii, P.E. (2004)

Discrete Dynamics in Nature and Society

Similarity:

On the eigenvalues of a class of hypo-elliptic operators. IV

Johannes Sjöstrand (1980)

Annales de l'institut Fourier

Similarity:

Let $P$ be a selfadjoint classical pseudo-differential operator of order $> 1$ with non-negative principal symbol on a compact manifold. We assume that $P$ is hypoelliptic with loss of one derivative and semibounded from below. Then exp $(- t P)$ , $t \geq 0$ , is constructed as a non-classical Fourier integral operator and the main contribution to the asymptotic distribution of eigenvalues of $P$ is computed. This paper is a continuation of a series of joint works with A. Menikoff.

Implicit difference inequalities corresponding to first-order partial differential functional equations.

Kamont, Z., Kropielnicka, K. (2009)

Journal of Applied Mathematics and Stochastic Analysis

Similarity:

Solutions of the neutral differential-difference equation $α x^{'} (t) + β x^{'} (t - r) + γ x (t) + δ x (t - r) = f (t)$ .

Chambers, Ll.G. (1992)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Differential inequalities

Szarski, Jacek

Similarity:

On the asymptotic behavior of solutions of linear parabolic equations in $L^{1}$ space

Dong Gun Park, Hiroki Tanabe (1987)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

Similarity: