The Non-uniform in Time Small-Gain Theorem for a Wide Class of Control Systems with Outputs
暂无分享,去创建一个
[1] Eduardo Sontag,et al. Forward Completeness, Unboundedness Observability, and their Lyapunov Characterizations , 1999 .
[2] Eduardo Sontag,et al. Input-to-state stability for discrete-time nonlinear systems , 1999, at - Automatisierungstechnik.
[3] Zhong-Ping Jiang,et al. Small-gain theorem for ISS systems and applications , 1994, Math. Control. Signals Syst..
[4] Eduardo D. Sontag,et al. Mathematical Control Theory: Deterministic Finite Dimensional Systems , 1990 .
[5] Zhong-Ping Jiang,et al. Nonlinear small-gain theorems for discrete-time feedback systems and applications , 2004, Autom..
[6] Iasson Karafyllis,et al. Non‐uniform in time robust global asymptotic output stability for discrete‐time systems , 2005, Syst. Control. Lett..
[7] Eduardo Sontag,et al. Notions of input to output stability , 1999, Systems & Control Letters.
[8] Eduardo Sontag. Comments on integral variants of ISS , 1998 .
[9] Brian Ingalls,et al. On Input-to-Output Stability for Systems not Uniformly Bounded , 2001 .
[10] Iasson Karafyllis,et al. A Converse Lyapunov Theorem for Nonuniform in Time Global Asymptotic Stability and Its Application to Feedback Stabilization , 2003, SIAM J. Control. Optim..
[11] Eduardo D. Sontag,et al. Lyapunov Characterizations of Input to Output Stability , 2000, SIAM J. Control. Optim..
[12] A. Teel. A nonlinear small gain theorem for the analysis of control systems with saturation , 1996, IEEE Trans. Autom. Control..
[13] Y. Wang,et al. A Lyapunov Formulation of Nonlinear Small Gain Theorem for Interconnected Systems , 1995 .
[14] R. Kálmán. Mathematical description of linear dynamical systems , 1963 .
[15] Yuan Wang,et al. A local nonlinear small-gain theorem for discrete-time feedback systems , 2000 .
[16] Eduardo Sontag. Smooth stabilization implies coprime factorization , 1989, IEEE Transactions on Automatic Control.
[17] Iasson Karafyllis. Necessary and sufficient conditions for the existence of stabilizing feedback for control systems , 2003, IMA J. Math. Control. Inf..
[18] Zhong-Ping Jiang,et al. A converse Lyapunov theorem for discrete-time systems with disturbances , 2002, Syst. Control. Lett..
[19] Zhong-Ping Jiang,et al. A Lyapunov formulation of the nonlinear small-gain theorem for interconnected ISS systems , 1996, Autom..
[20] Iasson Karafyllis,et al. Nonuniform in time input-to-state stability and the small-gain theorem , 2004, IEEE Transactions on Automatic Control.
[21] Zhong-Ping Jiang,et al. A small-gain control method for nonlinear cascaded systems with dynamic uncertainties , 1997, IEEE Trans. Autom. Control..
[22] Zhong-Ping Jiang,et al. Input-to-state stability for discrete-time nonlinear systems , 1999 .
[23] Eduardo D. Sontag,et al. A small-gain theorem with applications to input/output systems, incremental stability, detectability, and interconnections , 2002, J. Frankl. Inst..
[24] Alberto Isidori,et al. Nonlinear Control Systems II , 1999 .
[25] Eduardo D. Sontag,et al. Mathematical control theory: deterministic finite dimensional systems (2nd ed.) , 1998 .
[26] Jack K. Hale,et al. Introduction to Functional Differential Equations , 1993, Applied Mathematical Sciences.