WOS: 000270785100001The stable difference scheme for the numerical solution of the mixed problem for the multidimensional fractional hyperbolic equation is presented. Stability estimates for the solution of this difference scheme and for the first and second orders difference derivatives are obtained. A procedure of modified Gauss elimination method is used for solving this difference scheme in the case of one-dimensional fractional hyperbolic partial differential equations. Copyright (C) 2009 Allaberen Ashyralyev et al
AbstractThe stable difference schemes approximately solving the nonlocal boundary value problem for ...
AbstractThis paper deals with the construction of stable discrete numerical solutions of strongly co...
International Conference on Applied Analysis and Algebra (ICAAA) -- JUN 27-JUL 02, 2011 -- Istanbul,...
WOS: 000270785100001The stable difference scheme for the numerical solution of the mixed problem for...
The stable difference scheme for the numerical solution of the mixed problem for the multidimensiona...
WOS: 000307587500001The numerical and analytic solutions of the mixed problem for multidimensional f...
The numerical and analytic solutions of the mixed problem for multidimensional fractional hyperbolic...
The first and second order of accuracy stable difference schemes for the numerical solution of the m...
WOS: 000285286200032The initial boundary value problem for the fractional differential equation. {d(...
The stable difference schemes for the fractional parabolic equation with Dirichlet and Neumann bound...
A kind of parabolic equation was extended to the concept of fractional calculus. The resulting equat...
WOS: 000274899600001The solution of the fractional hyperbolic partial differential equation is obtai...
The solution of the fractional hyperbolic partial differential equation is obtained by means of the ...
We study initial-boundary value problems for fractional parabolic equations with the Dirichlet-Ne...
The stable difference schemes for the approximate solution of the nonlocal boundary value problem fo...
AbstractThe stable difference schemes approximately solving the nonlocal boundary value problem for ...
AbstractThis paper deals with the construction of stable discrete numerical solutions of strongly co...
International Conference on Applied Analysis and Algebra (ICAAA) -- JUN 27-JUL 02, 2011 -- Istanbul,...
WOS: 000270785100001The stable difference scheme for the numerical solution of the mixed problem for...
The stable difference scheme for the numerical solution of the mixed problem for the multidimensiona...
WOS: 000307587500001The numerical and analytic solutions of the mixed problem for multidimensional f...
The numerical and analytic solutions of the mixed problem for multidimensional fractional hyperbolic...
The first and second order of accuracy stable difference schemes for the numerical solution of the m...
WOS: 000285286200032The initial boundary value problem for the fractional differential equation. {d(...
The stable difference schemes for the fractional parabolic equation with Dirichlet and Neumann bound...
A kind of parabolic equation was extended to the concept of fractional calculus. The resulting equat...
WOS: 000274899600001The solution of the fractional hyperbolic partial differential equation is obtai...
The solution of the fractional hyperbolic partial differential equation is obtained by means of the ...
We study initial-boundary value problems for fractional parabolic equations with the Dirichlet-Ne...
The stable difference schemes for the approximate solution of the nonlocal boundary value problem fo...
AbstractThe stable difference schemes approximately solving the nonlocal boundary value problem for ...
AbstractThis paper deals with the construction of stable discrete numerical solutions of strongly co...
International Conference on Applied Analysis and Algebra (ICAAA) -- JUN 27-JUL 02, 2011 -- Istanbul,...