The Experts below are selected from a list of 33855 Experts worldwide ranked by ideXlab platform

J M Dion - One of the best experts on this subject based on the ideXlab platform.

  • robust Exponential Stability of uncertain systems with time varying delays
    IEEE Transactions on Automatic Control, 1998
    Co-Authors: Silviuiulian Niculescu, C E De Souza, Luc Dugard, J M Dion
    Abstract:

    Focuses on the problem of robust Exponential Stability of a class of uncertain systems described by functional differential equations with time-varying delays. The uncertainties are assumed to be continuous time-varying, nonlinear, and norm bounded. Sufficient conditions for robust Exponential Stability are given for both single and multiple delays cases.

  • Robust Exponential Stability of uncertain systems with time-varying delays
    IEEE Transactions on Automatic Control, 1998
    Co-Authors: Silviuiulian Niculescu, C E De Souza, Luc Dugard, J M Dion
    Abstract:

    This paper focuses on the problem of robust Exponential Stability of a class of uncertain systems described by functional differential equations with time-varying delays. The uncertainties are assumed to be continuous time-varying, nonlinear, and norm bounded. Sufficient conditions for robust Exponential Stability are given for both single and multiple delays cases.

Silviuiulian Niculescu - One of the best experts on this subject based on the ideXlab platform.

  • robust Exponential Stability of uncertain systems with time varying delays
    IEEE Transactions on Automatic Control, 1998
    Co-Authors: Silviuiulian Niculescu, C E De Souza, Luc Dugard, J M Dion
    Abstract:

    Focuses on the problem of robust Exponential Stability of a class of uncertain systems described by functional differential equations with time-varying delays. The uncertainties are assumed to be continuous time-varying, nonlinear, and norm bounded. Sufficient conditions for robust Exponential Stability are given for both single and multiple delays cases.

  • Robust Exponential Stability of uncertain systems with time-varying delays
    IEEE Transactions on Automatic Control, 1998
    Co-Authors: Silviuiulian Niculescu, C E De Souza, Luc Dugard, J M Dion
    Abstract:

    This paper focuses on the problem of robust Exponential Stability of a class of uncertain systems described by functional differential equations with time-varying delays. The uncertainties are assumed to be continuous time-varying, nonlinear, and norm bounded. Sufficient conditions for robust Exponential Stability are given for both single and multiple delays cases.

Luc Dugard - One of the best experts on this subject based on the ideXlab platform.

  • robust Exponential Stability of uncertain systems with time varying delays
    IEEE Transactions on Automatic Control, 1998
    Co-Authors: Silviuiulian Niculescu, C E De Souza, Luc Dugard, J M Dion
    Abstract:

    Focuses on the problem of robust Exponential Stability of a class of uncertain systems described by functional differential equations with time-varying delays. The uncertainties are assumed to be continuous time-varying, nonlinear, and norm bounded. Sufficient conditions for robust Exponential Stability are given for both single and multiple delays cases.

  • Robust Exponential Stability of uncertain systems with time-varying delays
    IEEE Transactions on Automatic Control, 1998
    Co-Authors: Silviuiulian Niculescu, C E De Souza, Luc Dugard, J M Dion
    Abstract:

    This paper focuses on the problem of robust Exponential Stability of a class of uncertain systems described by functional differential equations with time-varying delays. The uncertainties are assumed to be continuous time-varying, nonlinear, and norm bounded. Sufficient conditions for robust Exponential Stability are given for both single and multiple delays cases.

C E De Souza - One of the best experts on this subject based on the ideXlab platform.

  • robust Exponential Stability of uncertain systems with time varying delays
    IEEE Transactions on Automatic Control, 1998
    Co-Authors: Silviuiulian Niculescu, C E De Souza, Luc Dugard, J M Dion
    Abstract:

    Focuses on the problem of robust Exponential Stability of a class of uncertain systems described by functional differential equations with time-varying delays. The uncertainties are assumed to be continuous time-varying, nonlinear, and norm bounded. Sufficient conditions for robust Exponential Stability are given for both single and multiple delays cases.

  • Robust Exponential Stability of uncertain systems with time-varying delays
    IEEE Transactions on Automatic Control, 1998
    Co-Authors: Silviuiulian Niculescu, C E De Souza, Luc Dugard, J M Dion
    Abstract:

    This paper focuses on the problem of robust Exponential Stability of a class of uncertain systems described by functional differential equations with time-varying delays. The uncertainties are assumed to be continuous time-varying, nonlinear, and norm bounded. Sufficient conditions for robust Exponential Stability are given for both single and multiple delays cases.

Xiao-xin Liao - One of the best experts on this subject based on the ideXlab platform.

  • On the global Exponential Stability for functional differential equations
    Communications in Nonlinear Science and Numerical Simulation, 2005
    Co-Authors: Minghui Jiang, Yi Shen, Xiao-xin Liao
    Abstract:

    Abstract This paper is concerned with the Exponential Stability for functional differential equations. A generalized Halanay inequality is established. By applying the generalized Halanay inequality and Lyapunov functional method, new sufficient conditions are obtained ensuring the global Exponential Stability of the trivial solution of the equations. Two examples are also given for illustration.

  • Partial Exponential Stability of nonlinear time-varying large-scale systems☆
    Nonlinear Analysis: Theory Methods & Applications, 2004
    Co-Authors: Ji-gui Jian, Xiao-xin Liao
    Abstract:

    Abstract In this paper, theorems concerning the partial Exponential Stability and globally partial Exponential Stability of nonlinear time-varying large-scale systems are obtained via both scalar and vector Lyapunov function methods and both scalar and vector comparison technique. By describing high-order systems as collections of lower interconnected subsystems so that the partial Exponential Stability and globally partial Exponential Stability property of isolated subsystems infers the same property of the over-all system, these theorems obtained here extend and complemented the relevant known results and enriched the contents of the partial Exponential Stability theory for nonlinear time-varying large-scale systems. Finally, two numerical examples are presented to illustrate the effectiveness of the results.