Dynamics of an Initially Random Fractal Interface
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概要
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We investigate the dynamic behavior of the interface in a two-dimensional space,the velocity of which is proportional to the local curvature and which is a random fractal at the initial moment. It is shown theoretically that the correlation function of thetangential unit vector of the interface satisfies a scaling law. The dynamics of adisclination in a quenched nematic liquid crystal is studied experimentally to ex-emplify the above theory and a good agreement between them is obtained. Thedifference between the dynamics of the single disclination and the assembly of disclina-tions is discussed.
- 社団法人日本物理学会の論文
- 1987-07-15
著者
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Orihara Hiroshi
Synthetic Crystal Research Laboratory Faculty Of Engineering Nagoya University
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Ishibashi Yoshihiro
Synthetic Crystal Research Laboratory
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Orihara Hiroshi
Synthetic Crysral Research Laboratory Faculty Of Engineering Nagoya University
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Orihara Hiroshi
Synthetic Cristal Research Laboratory Faculty Of Engineering Nagoya University
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Ishibashi Yoshihiro
Synthehic Crystal Reseach Laboratory Faculty Of Engineering Nagoya University
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