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古典的核四重極子の運動（第二報） Dynamics of Classical Quadrupole Moment (second report) コテンテキ カク シジュウ キョクシ ノ ウンドウ （ ダイ ニ ホウ ） 川畑, 茂徳 時田, 正彦 NQR chaotic oscillation Poincare map Lyapunov exponent stability of a periodic solution NQR chaotic oscillation Poincare map Lyapunov exponent stability of a periodic solution application/pdf 論文(Article) We discuss a classical system of the nuclear quadrupole moment with the perturbation of the delta function type whose dynamics leads directly to an area-preserving iterated map. This mapping allow us to reduce the study of the continuous physical model to the study of an associated discrete time system, namely Poincare map. In reference to the caluculated results, the fixed points of this mapping and their stability are discussed. 福岡工業大学 1995-10-16 jpn departmental bulletin paper VoR http://hdl.handle.net/11478/00001677 https://fit.repo.nii.ac.jp/records/713 02876620 福岡工業大学研究論集 RESEARCH BULLETIN OF FUKUOKA INSTITUTE OF TECHNOLOGY 28 1 129 138 https://fit.repo.nii.ac.jp/record/713/files/28(1)-129.pdf application/pdf 705.6 kB