On the propagation of solutions of a Delay equation
On the properties of central dispersions of linear second order differential equations being of finite type-special
On the properties of linear differential equations of the second order in the complex domain
On the properties of solutions to the Goursat--Darboux problem with boundary and distributed controls.
On the properties of the fundamental dispersions of the equation
On the properties of the solution set of nonconvex evolution inclusions of the subdifferential type
In this paper we consider nonconvex evolution inclusions driven by time dependent convex subdifferentials. First we establish the existence of a continuous selection for the solution multifunction and then we use that selection to show that the solution set is path connected. Two examples are also presented.
On the qualitative behavior of the solutions for a class of nonlinear third order differential equations with a retarted argument.
On the quasiuniqueness of solutions of degenerate equations in Hilbert space.
On the question of enclosing solutions of linear functional-differential systems.
On the question of generalized solution to algebro-differential systems.
On the question of solvability of a periodic boundary value problem for a system of linear generalized ordinary differential equations.
On the question of solvability of the periodic boundary value problem for a system of generalized ordinary differential equations.
On the question of stability in a Hamiltonian system
On the random version of Ważewski theorem
On the rate of convergence to the neutral attractor of a family of one-dimensional maps
For a family of maps , d ∈ [2,∞], p ∈ [0,1]. we analyze the speed of convergence (including constants) to the globally attracting neutral fixed point p = 0. The study is motivated by a problem in the optimization of routing. The aim of this paper is twofold: (1) to extend the usage of dynamical systems to unexplored areas of algorithms and (2) to provide a toolbox for a precise analysis of the iterates near a non-degenerate neutral fixed point.
On the rational recursive sequence
The main objective of this paper is to study the boundedness character, the periodicity character, the convergence and the global stability of positive solutions of the difference equation where the coefficients for and , are positive integers. The initial conditions are arbitrary positive real numbers such that . Some numerical experiments are presented.
On the reduction method versus the stability of ordinary linear differential equations with unknown coefficients.
On the Reduction of Holt's Problem to a Finite Interval.
On the reduction of the Poincaré rank of singular systems of ordinary differential equations.
On the regular Sturm-Liouville transform.