Analysis of the practical stability of dewetted Bridgman growth of GaAs

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Bibliographic Details
Title: Analysis of the practical stability of dewetted Bridgman growth of GaAs
Authors: Epure, Simona1,2 simona_epure7@yahoo.com, Duffar, Thierry1
Source: Journal of Crystal Growth. Dec2012, Vol. 360, p25-29. 5p.
Subjects: Gallium arsenide, Crystal growth, Industrial productivity, Radius (Geometry), Pressure, Numerical analysis
Abstract: Abstract: Due to large scale applications the crystal growth technology of gallium arsenide has made considerable progress but there is still a need for improving the crystal size and quality. The study of practical stability of GaAs crystals that could be grown by the dewetted Bridgman process [1] is presented. According to the analytical and numerical investigations of the dynamic stability of the dewetted Bridgman process reported in [2–3], a range of acceptable maximal and minimal crystal radius is given and fluctuations of the gas pressure are introduced in the system. It is shown that only certain frequencies and amplitudes of these fluctuations lead to stable growth in the case of a globally convex meniscus (). When the growth is always unstable. Examples of stable and unstable growth are given for the case of industrial production. [Copyright &y& Elsevier]
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Database: Engineering Source
Description
Abstract:Abstract: Due to large scale applications the crystal growth technology of gallium arsenide has made considerable progress but there is still a need for improving the crystal size and quality. The study of practical stability of GaAs crystals that could be grown by the dewetted Bridgman process [1] is presented. According to the analytical and numerical investigations of the dynamic stability of the dewetted Bridgman process reported in [2–3], a range of acceptable maximal and minimal crystal radius is given and fluctuations of the gas pressure are introduced in the system. It is shown that only certain frequencies and amplitudes of these fluctuations lead to stable growth in the case of a globally convex meniscus (). When the growth is always unstable. Examples of stable and unstable growth are given for the case of industrial production. [Copyright &y& Elsevier]
ISSN:00220248
DOI:10.1016/j.jcrysgro.2011.11.072