Sharp estimates for the convergence of the density of the Euler scheme in small time.
Shooting methods for transferable DAEs---solution of shooting equation
Simpel modelling of extracellular matrix alignment in dermal wound healing. I: Cell flux induced alignment.
Simulation of analog computer in solving non-linear differential equations by a digital computer
Simulation of Indoor Humidity
The paper deals with the moisture in the internal air of a modeling room. The problems connected with the undesired relative humidity of the indoor air are introduced, the reviewing of the hygric situation in the modeling room is described, the less or more precise models for relative humidity estimation depending on the influencing parameters are performed and the reasoning—when, why and how the particular models should be used, is added. As in particular hygric conditions some of the influencing...
Singular separatrix splitting and the Melnikov method: An experimental study.
Singularly Perturbed Finite Element Methods.
Small Potential Corrections for the Discrete Eigenvalues of the Sturm-Liouville Problem.
Smooth factorizations of matrix valued functions and their derivatives.
Smoothing the Extrapolated Midpoint Rule
Sobolev gradients for differential algebraic equations.
Solution of a Nonlinear Two Point Boundary Value Problem .
Solution of an extraordinary differential equation by Adomian decomposition method.
Solution of the porous media equation by a compact finite difference method.
Solution to the linear fractional differential equation using Adomian decomposition method.
Solving a system of second order obstacle problems by a modified decomposition method.
Solving Differential Equations by Parallel Laplace Method with Assured Accuracy
The paper has been presented at the 12th International Conference on Applications of Computer Algebra, Varna, Bulgaria, June, 2006We produce a parallel algorithm realizing the Laplace transform method for the symbolic solving of differential equations. In this paper we consider systems of ordinary linear differential equations with constant coefficients, nonzero initial conditions and right-hand parts reduced to sums of exponents with polynomial coefficients.
Solving dynamical systems with cubic trigonometric splines.
Solving heat and wave-like equations using He's polynomials.
Solving Linear Ordinary Differential Equations by Exponentials of Iterated Commutators.