We discuss the characterization of chaotic behaviors in random maps both in terms of the Lyapunov exponent and of the spectral properties of the Perron-Frobenius operator. In particular, we study a logistic map where the control parameter is extracted at random at each time step by considering finite-dimensional approximation of the Perron-Frobenius operator
We introduce the notion of mean stability in i.i.d. random (holomorphic) 2-dimensional dynamical sys...
We investigate the effects of random perturbations on fully chaotic open systems. Perturbations can ...
We investigate the effects of random perturbations on fully chaotic open systems. Perturbations can ...
AbstractWe prove that under certain basic regularity conditions, a random iteration of logistic maps...
A random map is a discrete time dynamical system in which one of a num-ber of transformations is sel...
The statistical properties of chaotic Markov analytic maps and equivalent repellers are investigated...
Statistical scientists have recently focused sharp attention on properties of iterated chaotic maps,...
Four aspects of the dynamics of continuous-time dynamical systems are studied in this work. The rela...
We propose a method based on Lyapunov Exponente (LE) capable of measuring randomness of PRNGs (pseud...
We discuss spectral representations of the Perron-Frobenius operator, U , associated with a highly c...
The sensitivity of trajectories over finite-time intervals t to perturbations of the initial conditi...
The sensitivity of trajectories over finite-time intervals t to perturbations of the initial conditi...
The sensitivity of trajectories over finite-time intervals t to perturbations of the initial conditi...
AbstractRecently, we have proposed a new probabilistic method for the control of chaotic systems [1]...
Recently, we have proposed a new probabilistic method for the control of chaotic systems [1]. In thi...
We introduce the notion of mean stability in i.i.d. random (holomorphic) 2-dimensional dynamical sys...
We investigate the effects of random perturbations on fully chaotic open systems. Perturbations can ...
We investigate the effects of random perturbations on fully chaotic open systems. Perturbations can ...
AbstractWe prove that under certain basic regularity conditions, a random iteration of logistic maps...
A random map is a discrete time dynamical system in which one of a num-ber of transformations is sel...
The statistical properties of chaotic Markov analytic maps and equivalent repellers are investigated...
Statistical scientists have recently focused sharp attention on properties of iterated chaotic maps,...
Four aspects of the dynamics of continuous-time dynamical systems are studied in this work. The rela...
We propose a method based on Lyapunov Exponente (LE) capable of measuring randomness of PRNGs (pseud...
We discuss spectral representations of the Perron-Frobenius operator, U , associated with a highly c...
The sensitivity of trajectories over finite-time intervals t to perturbations of the initial conditi...
The sensitivity of trajectories over finite-time intervals t to perturbations of the initial conditi...
The sensitivity of trajectories over finite-time intervals t to perturbations of the initial conditi...
AbstractRecently, we have proposed a new probabilistic method for the control of chaotic systems [1]...
Recently, we have proposed a new probabilistic method for the control of chaotic systems [1]. In thi...
We introduce the notion of mean stability in i.i.d. random (holomorphic) 2-dimensional dynamical sys...
We investigate the effects of random perturbations on fully chaotic open systems. Perturbations can ...
We investigate the effects of random perturbations on fully chaotic open systems. Perturbations can ...
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