Some problems concerning the equivalences of two systems of differential equations
Some properties of neutral differential systems equations
We study oscillatory properties of solutions of the system of differential equations of neutral type.
Some properties of solutions of systems of neutral differential equations.
Some properties of the functional differential equation.
Some remarks on a terminal value problem
Some remarks on an operator equation in a Banach space
Some results concerning second and third order neutral delay differential equations with piecewise constant argument
Some results on boundary value problems for functional differential equations.
Some results on the oscillatory and asymptotic behavior of solutions of nonlinear delay differential inequalities
Some results on the oscillatory and asymptotic behavior of the solutions of differential equations with deviating arguments
Some results on the ultimate behavior of solutions of Volterra functional-differential equations
Some stability and boundedness conditions for non-autonomous differential equations with deviating arguments.
Some uniqueness results for impulsive semilinear neutral functional-differential equations.
Spatial discretization of an impulsive Cohen-Grossberg neural network with time-varying and distributed delays and reaction-diffusion terms.
Special solutions of neutral functional differential equations.
Spectral properties and finite pole assignment of linear neutral systems in Banach spaces.
Spline collocation methods for solving second order neutral delay differential equations.
Stability analysis for large scale time delay systems via the matrix Lyapunov function
Stability analysis for neutral stochastic systems with mixed delays
This paper is concerned with the problem of the exponential stability in mean square moment for neutral stochastic systems with mixed delays, which are composed of the retarded one and the neutral one, respectively. Based on an integral inequality, a delay-dependent stability criterion for such systems is obtained in terms of linear matrix inequality (LMI) to ensure a large upper bounds of the neutral delay and the retarded delay by dividing the neutral delay interval into multiple segments. A new...