This paper considers nonuniform exponential stability and nonuniform exponential instability concepts for one-sided discrete-time random dynamical systems. These concepts are generalizations from the deterministic case. Using this, characterizations in terms of Lyapunov functions respectively Lyapunov norms are presented. Also, an approach in terms of considered concepts for the inverse and adjoint random discrete-time systems is derived.
Lyapunov Conditions for One-Sided Discrete-Time Random Dynamical Systems
Biriş, Larisa Elena, Ceauşu, Traian, Popa, Ioan-Lucian and Seimeanu, Nicolae Marian
Full PDF
carpathian_2022_38_3_777_788Additional Information
| Author(s) | Biriş, Larisa Elena, Ceauşu, Traian, Popa, Ioan-Lucian, Seimeanu, Nicolae Marian |
|---|---|
| DOI | https://doi.org/10.37193/CJM.2022.03.21 |
Recently posted
-
Stability of new functional equations and partial multipliers in Banach *-algebras
-
Characterizations of amenable gyrogroups related to Tarski's Theorem
-
Two new extragradient methods for solving pseudomonotone the equilibrium problem in Hilbert spaces
-
On the error estimates for the sequence of successive approximations for cyclic \varphi–contractions in metric spaces
-
Hybrid CG-Like Algorithm for Nonlinear Equations and Image Restoration
-
New class of n-order fractional differential equations and solvability in the double sequence space m^2(\Delta_{v}^{u}, \phi,p)
-
Constructing DNA Codes using Double Cyclic Codes of Odd and Even Lengths over F2 + u F2
-
Consequences of the product rule in Stieltjes differentiability
-
On the existence and uniqueness of fixed points in Banach spaces using the Krasnoselskij iterative method
-
A quaternionic product of simple ratios