A Comparison Method for Forced Oscillations.
A note on periodic solutions of functional differential equations.
Advanced differential equations with piecewise constant argument deviations.
An index for periodic orbits of functional differential equations.
An integral equation for perturbed nonlinear functional differential equations, with applications to periodic solutions and nonlinear boundary value problems.
An invariant manifold of slowly oscillating solutions for x(t) = - ...x(t) + f(x(t-1)).
An oscillation criterion for -th order nonlinear differential equations with retarded arguments
An oscillation criterion for second order delay differential equations
Approximation theories for inertial manifolds
Asymptotic and oscillatory behavior of solutions of differential equations with advanced arguments
Asymptotic and oscillatory behaviour of solutions of certain second order neutral differential equations with forcing term
Asymptotic Behavior of a Discrete Maturity Structured System of Hematopoietic Stem Cell Dynamics with Several Delays
We propose and analyze a mathematical model of hematopoietic stem cell dynamics. This model takes into account a finite number of stages in blood production, characterized by cell maturity levels, which enhance the difference, in the hematopoiesis process, between dividing cells that differentiate (by going to the next stage) and dividing cells that keep the same maturity level (by staying in the same stage). It is described by a system of n nonlinear differential equations with n delays. We study...
Asymptotic behavior of retarded differential equations.
Asymptotic behaviour of a class of nonoscillatory solutions of differential equations with deviating arguments
Asymptotic behaviour of all solutions of differential systems with deviating arguments
Asymptotic behaviour of solutions of linear differential equations with delay
Inequalities for some positive solutions of the linear differential equation with delay ẋ(t) = -c(t)x(t-τ) are obtained. A connection with an auxiliary functional nondifferential equation is used.
Asymptotic formulas for solutions of the differential equation with advanced argument
Asymptotic properties of solutions of differential systems with deviating argument
Asymptotic properties of solutions of functional differential systems
In the paper we study the existence of nonoscillatory solutions of the system , with the property for some . Sufficient conditions for the oscillation of solutions of the system are also proved.
Asymptotic properties of solutions of the th order differential equation with delayed argument