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On the Stable Difference Schemes for the Schrödinger Equation with Time Delay
Ashyralyev A., Agirseven D.
In the present paper, the first and second order of accuracy difference schemes for the approximate
On the stable difference scheme for the time delay telegraph equation
Ashyralyev A., Turk K., Agirseven D.
The stable difference scheme for the approximate solution of the initial boundary value problem
A convergence of an implicit difference scheme for the saturated-unsaturated filtration consolidation problem
Pavlova M., Rung E.
An implicit difference scheme for the problem of saturated-unsaturated filtration consolidation
Incomplete Iterative Implicit Schemes
Vabishchevich P.N.
schemes are in common use. Their computational implementation is based on solving a discrete elliptic
A convergence of an implicit difference scheme for the saturated-unsaturated filtration consolidation problem
Pavlova M., Rung E.
An implicit difference scheme for the problem of saturated-unsaturated filtration consolidation
A STABLE SECOND ORDER OF ACCURACY DIFFERENCE SCHEME FOR A FRACTIONAL SCHRODINGER DIFFERENTIAL EQUATION
Ashyralyev A., Hicdurmaz B.
In the present paper, we present and analyze a second order of accuracy difference scheme
Splitting schemes with respect to physical processes for double-porosity poroelasticity problems
Kolesov A.E., Vabishchevich P.N.
. The stability of schemes is achieved by switching to three-level explicit-implicit difference scheme with some
On R-Modified Crank-Nicholson Difference Schemes for the Source Identification Parabolic-Elliptic Problem
Ashyralyev A., Arikan C.
is investigated. The second order of accuracy r-modified Crank-Nicholson difference schemes for the numerical
Source identification problems for hyperbolic differential and difference equations
Ashyralyev A., Emharab F.
. Furthermore, a first-order-of-accuracy difference scheme for the numerical solution of the source
On conjugate difference schemes: the midpoint scheme and the trapezoidal scheme
Ying Yu, Malykh M.D.
turns into an integral in the limit as Δ? → 0. Thus the concept of conjugate difference schemes

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