A Derivation of Generalized Semi-Classical Langevin Equations Based on the Feynman Path-Integral Approach

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概要

• 論文の詳細を見る

• A new derivation of the Langevin equation for a system in contact with a heat reser-voir in equilibrium is given based on the concept of path probability inherent in theFeynman approach to quantum mechanics. The derived Langevin equation is ageneralization of the Magalinski type, i.e., it is a second order differential equationand contains a shift term, a retarded damping term, a destruction term and a randomforce term in addition to the usual external potential force term. It is a semi-classicalequation in the sense that it is a classical equation but contains a quantal responsefunction of the Kubo formula type and the second moment of the random force isgiven by a quantal symmetrized correlation function. The fluctuation-dissipationtheorem of the second kind is exactly valid between the response and the correlationfunctions.

• 社団法人日本物理学会の論文
• 1986-06-15

著者

• TAKAHASHI TOMOKO

  Department of Cancer Cytogenetics, Division of Molecular Biology, Research Institute for Radiation B

• Takahashi T

  Hiroshima Univ. Hiroshima Jpn

• Hashitsume N

  Ochanomizu Univ. Tokyo

• Hashitsume Natsuki

  Department Of Physics Faculty Of Science Ochanomizu University

• MORI Michiyo

  Department of Physics,Faculty of Science,Ochanomizu University

• Mori Michiyo

  Department Of Physics Faculty Of Science Ochanomizu University

• Takahashi Tomoko

  Department Of Cancer Cytogenetics Division Of Molecular Biology Research Institute For Radiation Bio

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