A consideration of the morphological stability of an interface

Yoshihito Ogasawara; Akihiko Kitada

doi:10.1143/JPSJ.75.064003

A consideration of the morphological stability of an interface

Yoshihito Ogasawara^*, Akihiko Kitada

^*Corresponding author for this work

Waseda University

Research output: Contribution to journal › Article › peer-review

5 Citations (Scopus)

Abstract

The evolution equation of an interface based on a mass transfer and that based on a heat transfer are unified into a nonlinear evolution equation for two spatial variables, and the properties of the solution of this equation are discussed without employing any linear approximations. Then, through these discussions, the intrinsic conditions which characterize the morphological stability are exhibited.

Original language	English
Article number	064003
Journal	Journal of the Physical Society of Japan
Volume	75
Issue number	6
DOIs	https://doi.org/10.1143/JPSJ.75.064003
Publication status	Published - 2006 Jun

Keywords

Bifurcation
Complexity
Curvature effect
Interface stability
Nonlinear phenomenon

ASJC Scopus subject areas

Physics and Astronomy(all)

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10.1143/JPSJ.75.064003

Cite this

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title = "A consideration of the morphological stability of an interface",

abstract = "The evolution equation of an interface based on a mass transfer and that based on a heat transfer are unified into a nonlinear evolution equation for two spatial variables, and the properties of the solution of this equation are discussed without employing any linear approximations. Then, through these discussions, the intrinsic conditions which characterize the morphological stability are exhibited.",

keywords = "Bifurcation, Complexity, Curvature effect, Interface stability, Nonlinear phenomenon",

author = "Yoshihito Ogasawara and Akihiko Kitada",

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AU - Kitada, Akihiko

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AB - The evolution equation of an interface based on a mass transfer and that based on a heat transfer are unified into a nonlinear evolution equation for two spatial variables, and the properties of the solution of this equation are discussed without employing any linear approximations. Then, through these discussions, the intrinsic conditions which characterize the morphological stability are exhibited.

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KW - Complexity

KW - Curvature effect

KW - Interface stability

KW - Nonlinear phenomenon

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A consideration of the morphological stability of an interface

Abstract

Keywords

ASJC Scopus subject areas

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