A New Phenomenological Equation of the Interface Dynamics : Condensed Matter and Statistical Physics
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概要
- 論文の詳細を見る
A new type of the interface dynamics in the late stage of the phase separation process at the critical quench is derived with use of an intuitive solution for the Dirichlet problem of the diffusion equation with the Gibbs-Thomson boundary condition. A quasistatic approximation is used. In the well-known Green formula a mean shielding length is introduced phenomenologically for the charge induction on the earthed random interface. A smoothing process through the diffusion current along the random interface is incorporated in a unified equation with the usual evaporation-condensation process. Both processes are consistent with the t^<1/3>-evolution law.
- 理論物理学刊行会の論文
- 1993-09-25
著者
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Tomita H
Kyoto Univ. Kyoto Jpn
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TOMITA Hiroyuki
College of General Education, Kyoto University
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Tomita Hiroyuki
Department Of Fundamental Sciences Faculty Of Integrated Human Studies Kyoto University
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Tomita Hiroyuki
Department Of Cardiac Surgery Kyushu University Hospital
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Tomita Hiroyuki
Department Of Applied Physics Faculty Of Engineering Hokkaido University
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TOMITA Hiroyuki
Physics Laboratory, College of General Education Kyoto University
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TOMITA Hiroyuki
Department of Fundamental Sciences, Faculty of Integrated Human Studies, Kyoto University
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