Application of the principle of maximum entropy production to the analysis of the morphological stability of a growing crystal / Martiouchev LM,Seleznev VD,Kuznetsova IE // JOURNAL OF EXPERIMENTAL AND THEORETICAL PHYSICS. - 2000. - V. 91, l. 1. - P. 132-143.

ISSN/EISSN:
1063-7761 / нет данных
Type:
Article
Abstract:
The morphological stability of spherical and cylindrical crystals and an infinite plane growing from a supersaturated solution is studied using the principle of maximum entropy production in the Mullins and Sekerka approximation. In contrast to the first two geometries, the computational results for a plane agree completely with the results obtained on the basis of the classical linear perturbation theory. The concept of the binodal of a morphological transition is introduced in order to interpret the results for the sphere and cylinder. The boundaries of the metastable region are investigated. Morphological phase diagrams of stable-unstable growth are presented in terms of the variables surface energy and supersaturation as well as the variables crystal size and supersaturation. The physical nature of the appearance of metastability in this system is discussed. (C) 2000 MAIK ``Nauka/Interperiodica{''}.
Author keywords:
PURE UNDERCOOLED MELT; ELECTROCHEMICAL DEPOSITION; NONEQUILIBRIUM GROWTH; PATTERN SELECTION; DENDRITIC GROWTH; LIQUID-CRYSTAL; TRANSITIONS; SOLIDIFICATION; DIAGRAM; INSTABILITY
DOI:
10.1134/1.1307241
Web of Science ID:
ISI:000088808400012
Соавторы в МНС:
Другие поля
Поле Значение
Month JUL
Publisher AMER INST PHYSICS
Address 2 HUNTINGTON QUADRANGLE, STE 1NO1, MELVILLE, NY 11747-4501 USA
Language English
Keywords-Plus PURE UNDERCOOLED MELT; ELECTROCHEMICAL DEPOSITION; NONEQUILIBRIUM GROWTH; PATTERN SELECTION; DENDRITIC GROWTH; LIQUID-CRYSTAL; TRANSITIONS; SOLIDIFICATION; DIAGRAM; INSTABILITY
Research-Areas Physics
Web-of-Science-Categories Physics, Multidisciplinary
Number-of-Cited-References 36
Usage-Count-Since-2013 1
Journal-ISO J. Exp. Theor. Phys.
Doc-Delivery-Number 345GN