Semi‐Resonant Interactions and Frequency Dividers
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Publication:5672260
DOI10.1002/sapm197352151zbMath0257.70017OpenAlexW2552362165MaRDI QIDQ5672260
Alan C. Newell, B. A. Funk, Mark J. Ablowitz
Publication date: 1973
Published in: Studies in Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/sapm197352151
Related Items (15)
Asymptotics for the solution of averaged equations for a system of coupled oscillators ⋮ Stationary phase theory and passage through resonance ⋮ Resonant Modal Interactions and Adiabatic Invariance for a Nonlinear Wave Equation in a Variable Domain ⋮ Linearly Coupled, Slowly Varying Oscillators: The Interaction of a Positive-Energy Mode With a Negative-Energy Mode ⋮ Triad Resonance for Weakly Coupled, Slowly Varying Oscillators ⋮ Boundary-layer receptivity due to distributed surface imperfections of a deterministic or random nature ⋮ The Passage of Weakly Coupled Nonlinear Oscillators through Internal Resonance ⋮ Nonlinear Transition Layers-The Second Painleve Transcendent ⋮ Simple Harmonic Generation: an Exact Method of Solution ⋮ Linearly Coupled, Slowly Varying Oscillators ⋮ Asymptotic Hamiltonian dynamics: The Toda lattice, the three-wave interaction and the non-holonomic Chaplygin sleigh ⋮ Weakly Nonlinear Dispersive Waves under Parametric Resonance Perturbation ⋮ The Effect of Dissipation on Linearly Coupled, Slowly Varying Oscillators ⋮ Adiabatic Invariance and Passage Through Resonance for Nearly Periodic Hamiltonian Systems ⋮ Resonance in a Weakly Nonlinear System with Slowly Varying Parameters
Cites Work
- On the dynamics of unsteady gravity waves of finite amplitude Part 1. The elementary interactions
- Energy transfer between external and internal gravity waves
- Resonant interactions among capillary-gravity waves
- The Propagation of Nonlinear Wave Envelopes
- The Evolution of Multi‐Phase Modes for Nonlinear Dispersive Waves
- Passage Through Resonance for a One-Dimensional Oscillator with Slowly Varying Frequency
- Non-linear gravity wave interactions
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