Results 11 to 20 of about 318,514 (285)
Random periodic solutions of random dynamical systems
In this paper, we give the definition of the random periodic solutions of random dynamical systems. We prove the existence of such periodic solutions for a $C^1$ perfect cocycle on a cylinder using a random invariant set, the Lyapunov exponents and the pullback of the cocycle.
Zhao, Huaizhong, Zheng, Zuo-Huan
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Anomalous Diffusion in Random Dynamical Systems
10 pages, 7 ...
Sato, Y, Klages, R
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RANDOM DYNAMICAL SYSTEMS IN ECONOMICS [PDF]
This paper surveys recent advances in the application of random dynamical systems theory in economics. It illustrates the usefulness of this framework for modeling and analysis of economic phenomena with stochastic components, mainly focusing on stochastic dynamic models of economic growth.
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Weak random periodic solutions of random dynamical systems
AbstractWe first introduce the concept of weak random periodic solutions of random dynamical systems. Then, we discuss the existence of such periodic solutions. Further, we introduce the definition of weak random periodic measures and study their relationship with weak random periodic solutions.
Sun, Wei, Zheng, Zuo-Huan
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This work is concerned with the random dynamics of two-dimensional stochastic Boussinesq system with dynamical boundary condition. The white noises affect the system through a dynamical boundary condition.
Yijin Zhang
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(L2,H1)-Random Attractors for Stochastic Reaction-Diffusion Equation on Unbounded Domains
We study the random dynamical system generated by a stochastic reaction-diffusion equation with additive noise on the whole space ℝn and prove the existence of an (L2,H1)-random attractor for such a random dynamical system. The nonlinearity f is supposed
Gang Wang, Yanbin Tang
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A central limit theorem for random dynamical systems
In this article, we establish a central limit theorem (CLT) for random dynamical systems (RDS), which is a supplement to the ergodic theory of random dynamical system.
LYU Kening, ZHENG Yan
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Stability analysis of the projectile based on random center manifold reduction
The center manifold method has been widely used in the field of stochastic dynamics as a dimensionality reduction method. This paper studied the angular motion stability of a projectile system under random disturbances.
Yong Huang, Chunyan Yang
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Asymptotic Behavior of Stochastic Partly Dissipative Lattice Systems in Weighted Spaces
We study stochastic partly dissipative lattice systems with random coupled coefficients and multiplicative/additive white noise in a weighted space of infinite sequences.
Xiaoying Han
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Measurement Brownian Dimension of Von Koch Curve [PDF]
The aim of this paper, it's calculate Brownian dimension of fractal pattern has self similarity (Von Koch Curve). This method is Random Middle Third Displacement in [0,1] has Gaussian distribution.
Mahasin Younis
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