Dependence of bimodal size distribution on temperature and optical properties of InAs quantum dots grown on vicinal GaAs (100) substrates by using MOCVD

梁松,; 朱洪亮,; 潘教青,; 王圩,

doi:10.1088/1009-1963/15/5/042

Cited by 16 publications

(1 citation statement)

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“…Some chaotic attractors have been proposed, such as Chen system [4], Lü systems, unified Lorenz system [5], chaotic Liu system [6], Qi chaotic system [7], etc. With further research, more and more attention had been attracted in the chaotic communications and control applications [8][9][10][11]. Thus, it would further promote the research of chaos theory like the analysis of topological horseshoe.…”

Section: Introductionmentioning

confidence: 99%

Introduction of Topological Horseshoe Theory in Chaotic Research

Jie

Song

Zhou

2013

AMR

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Over the past 10 years, nonlinear dynamics and chaotic theory attracted scholars and people got a deeper understanding of chaos. There are many methods for chaos research, and the method of using topological horseshoe is an important branch of those methods. So far, this is one of the core methods with mathematical rigor for chaos research. Based on simple thinking of geometric space, topological horseshoe build a bridge for numerical and theoretical studies of complex behavior of nonlinear systems so that people can carry out a series of studies for chaotic behavior. This paper introduces the basic content of topological horseshoe theory and the application to a simple power system.

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