Chaotic Oscillations of Solutions of the Klein–Gordon Equation Due to Imbalance of Distributed and Boundary Energy Flows
From MaRDI portal
Publication:2930488
DOI10.1142/S0218127414300213zbMath1300.35062WikidataQ61891149 ScholiaQ61891149MaRDI QIDQ2930488
Goong Chen, Tingwen Huang, Bo Sun
Publication date: 19 November 2014
Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)
Klein-Gordon equationsvan der Pol nonlinearitychaotic oscillations in PDEsdistributed antidampingoperator-factoring
Initial-boundary value problems for second-order hyperbolic equations (35L20) Second-order hyperbolic equations (35L10) Qualitative properties of solutions to partial differential equations (35B99)
Related Items
Chaos of the 2D linear hyperbolic equation with general van der Pol type boundary condition, Chaotic dynamics of linear hyperbolic PDEs with nonlinear boundary conditions, Existence of chaotic oscillations in second-order linear hyperbolic PDEs with implicit boundary conditions, Chaotic oscillations of a linear hyperbolic PDE with a general nonlinear boundary condition, Observability and observer design for a class of hyperbolic PDEs with van de Pol type boundary conditions, Nonisotropic chaotic oscillations of the wave equation due to the interaction of mixing transport term and superlinear boundary condition, Dynamic analysis on a delayed nonlinear density-dependent mortality Nicholson's blowflies model, Observer design and stability analysis for a class of PDE chaotic systems, Chaotic dynamics of a 2D hyperbolic PDE with the boundary conditions of superlinear type, Nonisotropic chaotic vibrations of a 2D hyperbolic PDE, Chaotic oscillations of linear hyperbolic PDE with variable coefficients and implicit boundary conditions, New periodic stability for a class of Nicholson's blowflies models with multiple different delays, Analyzing displacement term's memory effect in a nonlinear boundary value problem to prove chaotic vibration of the wave equation
Cites Work
- Rapid fluctuations of chaotic maps on \(\mathbb {R}^N\)
- THE SPECTRUM OF CHAOTIC TIME SERIES (I): FOURIER ANALYSIS
- Chaotic vibrations of the one-dimensional wave equation due to a self-excitation boundary condition. Part I: Controlled hysteresis
- Snapback repellers as a cause of chaotic vibration of the wave equation with a van der Pol boundary condition and energy injection at the middle of the span
- Chaotic Vibrations of the One-Dimensional Wave Equation due to a Self-Excitation Boundary Condition.
- Chaotic Vibrations of the One-Dimensional Wave Equation Due to a Self-Excitation Boundary Condition.
- Unnamed Item
