Relative Motion in Stochastic Velocity and Force Fields : Condensed Matter and Statistical Physics
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概要
- 論文の詳細を見る
Fundamental Fokker-Planck equations for the probability distribution function P(ξ, t) for the relative distance ξ of two test particles are derived exactly for Gaussian random velocity and force fields. The present formulation clarifies the validity of previous approximate theories on the relative diffusion in random fields. That is, almost all previous results are justified in higher dimensions. The case of one-dimensional velocity field is a remarkably exceptional one in which the relative diffusion <ξ^2(t)> shows a fractional power-law behavior, namely <ξ^2(t)>〜t^<1/2> for long time t, because a long-time velocity correlation exists between two adjacent particles.
- 理論物理学刊行会の論文
- 1985-11-25
著者
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Inaba Yutaka
Department Of Neurosurgery School Of Medicine Tokyo Medical:dental University
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Inaba Y
Department Of Physics University Of Tokyo
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SUZUKI Masuo
Department of Physics, University of Tokyo
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Inaba Y
Department Of Epidemiology And Environmental Health Juntendo University School Of Medicine
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SUZUKI Masatoki
Department of Physics, Rikkyo University
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Inaba Yutaka
Department Of Epidemiology And Enivironmental Health Juntendo University School Of Medicine
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Suzuki Masuo
Department Of Applied Physics Science University Of Tokyo
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INABA Yutaka
Department of Physics, University of Tokyo
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Suzuki Masuo
Physics Department, Saitama University
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