Second method of Lyapunov for stability of linear impulsive differential-difference equations with variable impulsive perturbations.
Second order differential equations with complex-valued coefficients
Second order linear differential systems
Second Order Nonlinear Differential Equations Equivalent To Linear Differential Equations
Second order nonlinear differential equations equivalent to linear differential equations.
Shadowing for linear systems of differential equations.
For a system of linear ordinary differential equations with constant coefficients a simple proof is given that hyperbolicity is equivalent to shadowing.
Singular Generalised Autunomous Linear Differential Systems
Singular quadratic functionals and transformation of linear Hamiltonian systems
Singular Sturm-Liouville Problems with Nonnegative and Indefinite Weights.
Smoothness as an invariant property of coefficients of linear differential equations
Sobre la aplicación del teoerma de Picard a una ecuación diferencial de orden n.
Sobre La Cohomologia Asociada A Un Operador Lineal Diferencial Complejo.
Software for the algorithmic work with orthogonal polynomials and special functions.
Solution matching for boundary value problems for linear equations.
Solution to a function equation and divergence measures.
Solutions bornées des systèmes différentiels linéaires. Application aux fonctions hypergéométriques
Solutions of linear impulsive differential systems bounded on the entire real axis.
Solutions of nonhomogeneous linear differential equations with exceptionally few zeros.
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 linear differential equations by quadratures: Comments on a general procedure.