Easy-to-implement method to target nonlinear systems

DOI10.1063/1.166309zbMath0971.37044OpenAlexW2031706029WikidataQ52015472 ScholiaQ52015472MaRDI QIDQ2727225

Iberê L. Caldas, Murilo S. Baptista

Publication date: 14 August 2001

Published in: Chaos: An Interdisciplinary Journal of Nonlinear Science (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.166309

Mathematics Subject Classification ID

Dynamical systems in control (37N35) Strange attractors, chaotic dynamics of systems with hyperbolic behavior (37D45)

Related Items

Stabilizing periodic orbits in a chaotic semiconductor laser.

Cites Work

• A two-dimensional mapping with a strange attractor
• Algorithms for controlling chaotic motion: Application for the BVP oscillator
• Quantitative universality for a class of nonlinear transformations
• An open-plus-closed-loop (OPCL) control of complex dynamic systems
• Control of chaos via extended delay feedback
• A METHOD FOR ENCODING MESSAGES BY TIME TARGETING OF THE TRAJECTORIES OF CHAOTIC SYSTEMS
• The double scroll
• The double scroll family
• EXPERIMENTAL STUDY OF FORCED CHUA’S OSCILLATOR
• ARNOL’D TONGUES, DEVIL’S STAIRCASE, AND SELF-SIMILARITY IN THE DRIVEN CHUA’S CIRCUIT
• TRANSITION FROM QUASIPERIODICITY TO CHAOS AND DEVIL'S STAIRCASE STRUCTURES OF THE DRIVEN CHUA'S CIRCUIT
• FEEDBACK CONTROL OF CHAOS IN SPATIOTEMPORAL SYSTEMS
• GEOMETRY OF TARGETING OF CHAOTIC SYSTEMS
• DIRECTING ORBITS OF CHAOTIC DYNAMICAL SYSTEMS
• FROM CHAOS TO ORDER — PERSPECTIVES AND METHODOLOGIES IN CONTROLLING CHAOTIC NONLINEAR DYNAMICAL SYSTEMS
• Controlling chaos
• Using the sensitive dependence of chaos (the ‘‘butterfly effect’’) to direct trajectories in an experimental chaotic system
• Ergodic theory of chaos and strange attractors
• Deterministic Nonperiodic Flow
• Simple mathematical models with very complicated dynamics
• Controlling chaotic dynamical systems