Linear Mode Analysis Around a Soliton in Trans-polyacetylene (CH)_x

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概要

• 論文の詳細を見る

• The eigenvalue problem for linear modes around a single soliton in the modelof Takayama, Lin-Liu and Maki (a continuum version of the Su-Schrieffer-Heegermodel for trans-(CH),) is numerically solved. Three localized modes are found.The phase shift analysis of extended phonons yields consistent results with theexistence of the three localized modes and further shows that the effective potentialfor the extended phonons, arising due to the presence of the soliton, is reflection-less. The results obtained here can be used in the calculation of the diffusionconstant of the solitons in trans-(CH),.

• 社団法人日本物理学会の論文
• 1984-10-15

著者

• ONO Yoshiyuki

  Department of Physics,Toho University

• Ito Hiroyuki

  Department Of Internal Medicine Division Of Cardiovascular And Respiratory Medicine Akita University

• Wada Yasushi

  Department Of Physics University Of Tokyo : Tohoku University Of Art And Design

• Wada Yasushi

  Department Of Physics University Of Tokyo:institute For Theoretical Physics University Of California

• Ono Yoshiyuki

  Faculty Of Science Toho University

• Wada Y

  Tohoku University Of Art And Design

• Wada Yasushi

  Department Of Physics University Of Tokyo

• TERAI Akira

  Department of Physics,Kitasato University

• Wada Yasuhiro

  Department Of Materials Science Faculty Of Science Hiroshima University

• Terai A

  Osaka City Univ. Osaka

• Ono Yoshiyuki

  Department Of Physicis Toho University

• Terai Akira

  Department Of Applied Physics Osaka City University

• WADA Yasushi

  Tohoku University of Art and Design

• Ito Hiroyuki

  Department Of Cardiology Akita University

• Ito Hiroyuki

  Department Of Physics University Of Tokyo

• Ito Hiroyuki

  Department Of Anesthesiology Tokyo Medical And Dental University Graduate School Of Medical And Dent

• Wada Yasushi

  Department of Materials Science,Faculty of Science,Hiroshima University

• Ono Yoshiyuki

  Department of Physics,University of Tokyo

• Terai Akira

  Kyoto Institute of Technology

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