Janusz Mierczyński, Sylvia Novo, Rafael Obaya
Published 2018-09-17Version 1
Linear skew-product semidynamical systems generated by random systems of delay differential equations are considered, both on a space of continuous functions as~well as on a space of $p$-summable functions. The main result states that in both cases, the Lyapunov exponents are identical, and that the Oseledets decompositions are related by natural embeddings.
Metastability, Lyapunov exponents, escape rates, and topological entropy in random dynamical systems
Two dynamical approaches to the notion of exponential separation for random systems of delay differential equations
Geometric characterization of Lyapunov exponents for Riemann surface laminations
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