Wavelet Analysis of Anharmonic Self-Localized Modes

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概要

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• A wavelet analysis is made for one-dimensional anharmonic self-localized modes by decomposition of their time evolution signals. For a localized mode with eigenfrequency above the top of the harmonic frequency band, the finest-resolution wavelet coefficients are sufficient for analysis of the position of the center point of the mode, and the degree of mode localization.

• 社団法人日本物理学会の論文
• 1993-06-15

著者

• Hori K

  Kyoto Inst. Technology Kyoto

• Hori Kazunari

  Graduate School Major Of Materials Science Kyoto Institute Of Technology

• Hori Kazunari

  Graduate School Major of Materials Science, Faculty of Engineering and Design, Kyoto Institute of Technology

関連論文

• Moving Self-Localized Modes for the Displacement Field in a One-Dimensional Lattice System with Quartic Anharmonicity
• Wavelet Analysis of Anharmonic Self-Localized Modes

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