Wave Modulations in Anharmonic Diatomic Lattices
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概要
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Time evolution of nonlinearly modulated waves in one-dimensional diatomic anharmonic lattices is considered. Using the perturbation method established by Taniuti and Yajima, we derive equations to determine how the slowly varying parts of the modulated wave behave in the lowest order of asymptotic expansion. One interesting result is that even the modulated wave of the optical mode brings about one more slowly varying wave in the same order as the envelope ones, and this wave has a great influence on the modulational instabilities of plane waves.
- 理論物理学刊行会の論文
- 1973-04-25
著者
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Tsurui Akira
Department Of Applied Mathematics And Physics Faculty Of Engineering Kyoto University
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TSURUI Akira
Department of Applied Mathematics and Physics Faculty of Engineering, Kyoto University
関連論文
- Some Aspects of Structural Reliability Assurance for Random Excitation Processes
- Memory Effects of Simple Cubic Lattice Models
- Wave Modulations in Anharmonic Lattices
- On Modulated Waves in a Disordered Anharmonic Chain
- Wave Modulations in Anharmonic Diatomic Lattices