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Nonlinear parametric excitation refers to the nonlinear analysis of a system of ordinary differential equations with periodic coefficients. In contrast to linear parametric excitation, which offers de...
Recently there has been much study of nonlinear dynamical systems (differential equations) which have chaotic solutions. While there is not precise definition of what a chaotic solution is, it is gene...
If X is a compact Hausdorff space, supplied with a homeomorphism, then a crossed product involutive Banach algebra is naturally associated with these data. If X consists of one point, then this algebr...
Class field theory as a dynamical system     Class field theory  dynamical system  Number Theory       font style='font-size:12px;'> 2011/9/1
Abstract: This is the text from a talk at the Arbeitstagung 2011, which can serve as an introduction to arxiv:1009.0736 and arXiv:1007.0907. I first discuss how a global field is determined by a certa...
Computation of Lyapunov exponents for dynamical system with impact.
We consider a collective version of Parrondo's games with probabilities parametrized by rho in (0,1) in which a fraction phi in (0,1] of an infinite number of players collectively choose and individu...
We study small random perturbations by additive white-noise of a spatial discretization of a reaction-diffusion equation with a stable equilibrium and solutions that blow up in finite time. We prove ...
Short-wave perturbations in a relaxing medium, governed by a special reduction of the Ostrovsky evolution equation, and later derived by Whitham, are studied using the gradient-holonomic integrability...
Solow model, an economic dynamical system of growth     Dynamical systems  Solow growth model       font style='font-size:12px;'> 2010/9/17
We evaluate the stability analysis results obtained by two different ways: the neoclassical Solow model and the DSSM. We conclude that the most important advantage achieved with the construction of th...
Chaotic dynamical systems with two or more attractors lying on invariant subspaces may, provided certain mathematical conditions are fulfilled, exhibit intermingled basins of attraction: Each basin is...
Soil nutrient cycles as a nonlinear dynamical system     Soil nutrient cycles  nonlinear dynamical system       font style='font-size:12px;'> 2009/11/11
An analytical model for the soil carbon and nitrogen cycles is studied from the dynamical system point of view. Its main nonlinearities and feedbacks are analyzed by considering the steady state solut...
Water level fluctuations in deep bore wells in the vicinity of seismically active Koyna region in western India provides an opportunity to understand the causative mechanism underlying reservoir-trigg...
A non-autonomous single species dispersal model is considered, in which individual member of the population has a life history that goes through two stages, immature and mature. By applying the theory...
2007Vol.47No.2pp.217-220DOI: Integrating Factors and Conservation Theorems of Nonholonomic Dynamical System of Relative Motion QIAO Yong-Fen,1 ZHAO Shu-Hong,1 and LI Ren-Jie2 ...
2005Vol.43No.4pp.577-581DOI: Perturbation to Symmetries and Adiabatic Invariants of Nonholonomic Dynamical System of Relative Motion CHEN Xiang-Wei, WANG Ming-Quan, and WANG Xi...

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