Pages that link to "Item:Q844451"
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The following pages link to Converse Lyapunov theorems for nonautonomous discrete-time systems (Q844451):
Displaying 16 items.
- A converse Lyapunov theorem and robustness with respect to unbounded perturbations for exponential dissipativity (Q978548) (← links)
- On the continuity of the Lyapunov functions in the converse stability theorems for discontinuous dynamical systems (Q1026376) (← links)
- Converse Lyapunov functions for exponentially stable periodic orbits (Q1333846) (← links)
- New converse Lyapunov theorems and related results on exponential stability (Q1388100) (← links)
- Novel development of the Lyapunov stability theory for discrete-time systems. I: Concepts and definitions (Q1582118) (← links)
- Exponentially practical stability of discrete time singular system with delay and disturbance (Q1712106) (← links)
- Converse of Lyapunov's theorem on asymptotic stability to the first approximation for \(\mathbb{C}\)-analytic nonautonomous systems (Q1907392) (← links)
- Lyapunov theorems for stability and semistability of discrete-time stochastic systems (Q2151913) (← links)
- An alternative converse Lyapunov theorem for discrete-time systems (Q2251660) (← links)
- A direct and converse Lyapunov theorem for a nonlinear 2D discrete system described by the Fornasini-Marchesini second model (Q2294505) (← links)
- A converse Lyapunov theorem for strong global recurrence (Q2350745) (← links)
- Sufficient and necessary conditions for discrete-time nonlinear switched systems with uniform local exponential stability (Q2821371) (← links)
- A Note on Converse Lyapunov Theorems for Neutral Systems (Q4637315) (← links)
- Converse Lyapunov Theorems for Discrete-Time Switching Systems With Given Switches Digraphs (Q5223755) (← links)
- A converse Lyapunov theorem for discrete-time systems with disturbances (Q5958240) (← links)
- On global exponential stability of discrete-time switching systems with dwell-time ranges: novel induced LMIs for linear systems with delays (Q6551665) (← links)