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An Almost Global Notion of Input-to-State Stability
IEEE Transactions on Automatic Control, 2004A new definition of almost global input-to-state stability for systems on differentiable manifolds is discussed. Some of its properties are investigated and specific examples are shown which can be treated by means of dual Lyapunov techniques.
David Angeli
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A characterization of integral input-to-state stability [PDF]
The authors present several necessary and sufficient Lyapunov-like characterizations of the integral input-to-state stability property in terms of dissipation inequalities and a zero-detectability condition allowing the application of the LaSalle invariance principle.
ANGELI, DAVID, E. Sontag, Y. Wang
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On characterizations of the input-to-state stability property
The “input to state stability ” (iss) property provides a natural framework in which to formulate notions of stability with respect to input perturbations.
Eduardo D Sontag
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Infinite-Dimensional Input-to-State Stability and Orlicz Spaces [PDF]
In this work, the relation between input-to-state stability and integral input-to-state stability is studied for linear infinite-dimensional systems with an unbounded control operator.
Birgit Jacob +2 more
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Remarks on input to state stabilization
42nd IEEE International Conference on Decision and Control (IEEE Cat. No.03CH37475), 2004We announce a new construction of a stabilizing feedback law for nonlinear globally asymptotically controllable (GAC) systems. Given a control affine GAC system, our feedback renders the closed loop system input to state stable with respect to actuator errors and small observation noise.
Michael Malisoff +2 more
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Input-to-State Stability, Integral Input-to-State Stability, and Unbounded Level Sets
IFAC Proceedings Volumes, 2013Abstract We provide partial Lyapunov characterizations for a recently proposed generalization of input-to-state and integral input-to-state stability (ISS and iISS, respectively). This generalization relies on the notion of stability with respect to two measures originally introduced by Movchan [1960].
Christopher M. Kellett +2 more
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Singular perturbations and input-to-state stability
IEEE Transactions on Automatic Control, 1996This paper establishes a type of total stability for the input-to-state stability property with respect to singular perturbations. In particular, if the boundary layer system is uniformly globally asymptotically stable and the reduced system is input-to-state stable with respect to disturbances, then these properties continue to hold, up to an ...
Panagiotis D. Christofides +1 more
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New characterizations of input-to-state stability
IEEE Transactions on Automatic Control, 1996This paper studies some stability properties of the state response with respect to inputs of smooth nonlinear systems of the form \[ \dot x=f(x,u). \] The starting point is the so-called ISS property. This means that the norm of the solution is majorized at each future time \(t\) by an expression \(\beta(|\xi|,t)+\gamma(|u|)\), where \(\xi\) is the ...
Eduardo D. Sontag, Yuan Wang 0005
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On differential input-to-state stability
2016 IEEE 55th Conference on Decision and Control (CDC), 2016Recently, a Finsler-Lyapunov function is provided for incremental stability analysis in the contraction framework. In this paper, by using this Finsler-Lyapunov function, we study differential input-to-state stability (ISS). Especially, we give sufficient conditions for differential ISS and differential integral ISS.
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A note on the robustness of input-to-state stability
Proceedings of the 40th IEEE Conference on Decision and Control (Cat. No.01CH37228), 2002Develops a unified framework for studying robustness of the input-to-state stability (ISS) property and presents new results on robustness of ISS to slowly varying parameters, to rapidly varying signals, and to generalized singular perturbations.
Andrew R. Teel +2 more
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