Stability for a non-local non-autonomous system of fractional order differential equations with delays.
Stability in discrete equations with variable delays.
Stability, instability and complex behavior in macrodynamic models with policy lag.
Stability investigation of quadratic systems with delay.
Stability of a monotonic solution of a non-autonomous multidimensional delay differential equation of arbitrary (fractional) order.
Stability of Attractivity Regions for Autonomous Functional Differential Equations.
Stability of cellular neural networks with unbounded time-varying delays.
Stability of delay differential equations with oscillating coefficients.
Stability of linear functional differential systems with multivalued delay feedback.
Stability of nonlinear neutral stochastic functional differential equations.
Stability of retarded systems with slowly varying coefficient
The “freezing” method for ordinary differential equations is extended to multivariable retarded systems with distributed delays and slowly varying coefficients. Explicit stability conditions are derived. The main tool of the paper is a combined usage of the generalized Bohl-Perron principle and norm estimates for the fundamental solutions of the considered equations.
Stability of retarded systems with slowly varying coefficient
The “freezing” method for ordinary differential equations is extended to multivariable retarded systems with distributed delays and slowly varying coefficients. Explicit stability conditions are derived. The main tool of the paper is a combined usage of the generalized Bohl-Perron principle and norm estimates for the fundamental solutions of the considered equations.
Stability of simple periodic solutions of neutral functional differential equations.
Stability of solutions for nonlinear nonautonomous differential-delay equations in Hilbert spaces.
Stability of solutions to delay differential equations with periodic coefficients of linear terms.
Stability of stochastic functional differential equations and the W-transform.
Stability of suspension bridge. I: Aerodynamic and structural damping.
Stability of unique pseudo almost periodic solutions with measure
By means of the fixed-point methods and the properties of the -pseudo almost periodic functions, we prove the existence, uniqueness, and exponential stability of the -pseudo almost periodic solutions for some models of recurrent neural networks with mixed delays and time-varying coefficients, where is a positive measure. A numerical example is given to illustrate our main results.
Stability on a cone in terms of two measures for differential equations with “maxima”.
Stability processes of moving invariant manifolds in uncertain impulsive differential-difference equations
We present a result on the stability of moving invariant manifolds of nonlinear uncertain impulsive differential-difference equations. The result is obtained by means of piecewise continuous Lyapunov functions and a comparison principle.