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Bifurcations of a Generalized Camassa-Holm Equation
-
Zhengdi Zhang,
and Qinsheng Bi,
Published/Copyright:
March 1, 2005
Published Online: 2005-03
©2011 by Walter de Gruyter GmbH & Co.
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- Analysis on Nonlinear Dynamics of a String-Beam Coupled System
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- An Electro-Mechanical Coupling Model of Magnetorheological Damper
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- Bifurcations of a Generalized Camassa-Holm Equation
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Articles in the same Issue
- CONTENTS
- The Integer Multiple "Fold/homoclinic" Bursting Induced by Noise in the Chay Neuronal Model
- Generation of Firing Rhythm Patterns and Synchronization in the Morris-Lecar Neuron Model
- Dynamical Bifurcation for a Predator-Prey Metapopulation Model with Delay
- Stochastic Synchronization and Aperiodic Stochastic Resonance of a Unidirectionally Coupled Single-mode Optical System
- Semi-Active Vibration Control for Wing Aileron Using Stepped Magneto-Rheological Damper
- Dynamic Buckling of a Nano-Wire of Crystal Copper
- Multi-Pulse Homoclinic Orbits and Chaotic Dynamics in Motion of Parametrically Excited Viscoelastic Moving Belt
- Analysis on Nonlinear Dynamics of a String-Beam Coupled System
- Research on Low-velocity Impact Response of Laminated Composite Plate with Multiple Delaminations
- Classification and Computation of Non-resonant Double Hopf Bifurcations and Solutions in Delayed van der Pol-Duffing System
- An Electro-Mechanical Coupling Model of Magnetorheological Damper
- Analysis of an Isolation System with Magnetorheological Damper
- Bifurcations of a Generalized Camassa-Holm Equation
- Effect of Damage on Bifurcation and Chaos of Viscoelastic Plates