Controllability of Infinite Rime Horizon of Neutral Functional Differential and Integrodifferential Inclusions in Banach Spaces
Controllability of nonlinear delay systems with delay depending on state variable
Controllability of nonlinear systems with delays in both state and control variables
Controllability of semilinear delay systems
Controllability of semilinear integrodifferential equations with nonlocal conditions.
Controllability of semilinearstochastic delay evolution equations in Hilbert spaces.
Controllability of time-varying cellular neural networks.
Controllability on infinite time horizon for first and second order functional differential inclusions in Banach spaces
In this paper, we shall establish sufficient conditions for the controllability on semi-infinite intervals for first and second order functional differential inclusions in Banach spaces. We shall rely on a fixed point theorem due to Ma, which is an extension on locally convex topological spaces, of Schaefer's theorem. Moreover, by using the fixed point index arguments the implicit case is treated.
Controllability results for semilinear functional and neutral functional evolution equations with infinite delay.
Controllable two dimensional neutral systems
Controlled functional differential equations : approximate and exact asymptotic tracking with prescribed transient performance
A tracking problem is considered in the context of a class of multi-input, multi-output, nonlinear systems modelled by controlled functional differential equations. The class contains, as a prototype, all finite-dimensional, linear, -input, -output, minimum-phase systems with sign-definite “high-frequency gain”. The first control objective is tracking of reference signals by the output of any system in : given , construct a feedback strategy which ensures that, for every (assumed bounded...
Controlled functional differential equations: approximate and exact asymptotic tracking with prescribed transient performance
A tracking problem is considered in the context of a class of multi-input, multi-output, nonlinear systems modelled by controlled functional differential equations. The class contains, as a prototype, all finite-dimensional, linear, m-input, m-output, minimum-phase systems with sign-definite “high-frequency gain". The first control objective is tracking of reference signals r by the output y of any system in : given , construct a feedback strategy which ensures that, for every r (assumed bounded with...
Convergence and periodicity in a delayed network of neurons with threshold nonlinearity.
Convergence behaviour of solutions to delay cellular neural networks with non-periodic coefficients.
Convergence for hyperbolic singular perturbation of integrodifferential equations.
Convergence of Cohen-Grossberg neural networks with delays and time-varying coefficients.
Convergence of Multistep Methods for Volterra Functional Differential Equations.
Convergence of numerical methods for systems of neutral functional-differential-algebraic equations
A general class of numerical methods for solving initial value problems for neutral functional-differential-algebraic systems is considered. Necessary and sufficient conditions under which these methods are consistent with the problem are established. The order of consistency is discussed. A convergence theorem for a general class of methods is proved.
Convergence tests for one scalar differential equation with vanishing delay
Convergence to equilibria in a differential equation with small delay