EVIDENCE FOR LORENZ-TYPE CHAOS IN A LASER

被引：144

|

作者：

WEISS, CO

BROCK, J

机构：

来源：

PHYSICAL REVIEW LETTERS | 1986年 / 57卷 / 22期

关键词：

D O I：

10.1103/PhysRevLett.57.2804

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

引用

收藏

页码：2804 / 2806

页数：3

相关论文

共 50 条

[31] Topological Entropy of One Type of Nonoriented Lorenz-Type Maps
Feng, Guo
DISCRETE DYNAMICS IN NATURE AND SOCIETY, 2016, 2016
[32] Dynamics of a Lorenz-type multistable hyperchaotic system
Chen, Yu-Ming
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 2018, 41 (16) : 6480 - 6491
[33] Hopf bifurcation analysis in a Lorenz-type system
Li, Hongwei
Wang, Miao
NONLINEAR DYNAMICS, 2013, 71 (1-2) : 235 - 240
[34] On the trapping region of the trajectories of chaotic Lorenz-type system
Sun Fengyun
Zhao Yi
PROCEEDINGS OF THE 26TH CHINESE CONTROL CONFERENCE, VOL 2, 2007, : 147 - +
[35] A new Lorenz-type hyperchaotic system with a curve of equilibria
Chen, Yuming
Yang, Qigui
MATHEMATICS AND COMPUTERS IN SIMULATION, 2015, 112 : 40 - 55
[36] The fractional-order Lorenz-type systems: A review
Ivo Petráš
Fractional Calculus and Applied Analysis, 2022, 25 : 362 - 377
[37] An Economy Can Have a Lorenz-Type Chaotic Attractor
Yang, Xiao-Song
INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS, 2021, 31 (14):
[38] Pseudohyperbolicity and the problem on periodic perturbations of Lorenz-type attractors
Turaev, D. V.
Shil'nikov, L. P.
DOKLADY MATHEMATICS, 2008, 77 (01) : 17 - 21
[39] The fractional-order Lorenz-type systems: A review
Petras, Ivo
FRACTIONAL CALCULUS AND APPLIED ANALYSIS, 2022, 25 (02) : 362 - 377
[40] The chaotic region of Lorenz-type system in the parametric space
Liao, HH
Zhou, TS
Tang, Y
CHAOS SOLITONS & FRACTALS, 2004, 21 (01) : 185 - 192

← 1 2 3 4 5 →