CHAOS VOLUME 13, NUMBER 2 JUNE 2003

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• Dynamical systems
• Nonlinear systems
• Bifurcation theory
• Orbit
• Chaos theory
• Critical point
• Winding number

A Curvilinear Systems of Coordinates A.1 General Formulas Given a nonlinear transformation between Cartesian coordinates xi , i = 1, . . . , 3 and general curvilinear coordinates uj , j = 1, . . . , 3,

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Synchronization and Signal Enhancement in Nonlinear and Stochastic Systems A Thesis Presented to The Academic Faculty

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474 Genome Informatics 13: 474–Bifurcation Diagram Analyzer for Differential Equations of Biological Models

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• Bifurcation theory
• Nonlinear systems
• Systems theory
• Systems science
• Physics
• Dynamical systems
• Chaos theory
• Bifurcation diagram
• Differential equation
• Biological applications of bifurcation theory
• Cellular model

Spectral residual method without gradient information for solving large-scale nonlinear systems of equations: Theory and experiments William La Cruz∗ Departamento de Electr´onica, Computaci´on y Control Universidad C

Source URL: kuainasi.ciens.ucv.ve

Keyframe-Based Visual-Inertial SLAM Using Nonlinear Optimization Stefan Leutenegger∗ , Paul Furgale∗ , Vincent Rabaud† , Margarita Chli∗ , Kurt Konolige‡ and Roland Siegwart∗ ∗ Autonomous Systems Lab (ASL)

Source URL: www.margaritachli.com

• Robotics
• Technology
• Aircraft instruments
• Engineering
• Theory of relativity
• Robot control
• Aerospace engineering
• Sensors
• Inertial measurement unit
• Simultaneous localization and mapping
• Kalman filter
• Inertial frame of reference

Robustness Properties of Nonlinear Systems: Absolute Stability of Linear Systems RADU BALAN University "Politehnica" of Bucharest Department of Automatic Control and Computers

Source URL: www.math.umd.edu

Control of Nonlinear Systems with Symmetries Using Chaos

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Keynote Recent Advances of Bifurcation and Chaos Theory of Renewable Energy and Power Systems. Prof. Ahmad Harb, German Jordanian University, Jordan Abstract Bifurcation theory was introduced into nonlinear dynamics by a

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NONLINEAR DYNAMICS OF A DAVYDOV’S MODEL WITH TWO INDEPENDENT EXCITONIC MODES IN COMPLEX ONE-DIMENSIONAL MOLECULAR SYSTEMS A. T. GRECU, D. GRECU, ANCA VIS¸INESCU Department of Theoretical Physics, National Institute of

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