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Inequalities for single crystal ribbon growth by edge-defined film-fed growth technique (Q938446)

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scientific article; zbMATH DE number 5313238
Language Label Description Also known as
English
Inequalities for single crystal ribbon growth by edge-defined film-fed growth technique
scientific article; zbMATH DE number 5313238

    Statements

    title
    Inequalities for single crystal ribbon growth by edge-defined film-fed growth technique (English)
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    author
    Stefan Balint
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    Agneta M. Balint
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    publication date
    19 August 2008
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    review text
    The meniscus shape, described by nonlinear ordinary differential equation \[ z''= {\rho gz- p\over\gamma} (1+ (z')^2)^{3/2}, \] for \(0< x_1\leq x\leq x_0\), is analyzed as a function of \(p\) and its static stability is investigated. Inequalities are presented for \(p\), which are necessary or sufficient conditions for the stable and convex free surface of a static meniscus. Some numerical computations are presented.
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    Identifiers

    DOI
    10.1155/2008/381604
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    Mathematics Subject Classification ID
    82D25
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    80A20
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    80A17
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    zbMATH DE Number
    5313238
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    Wikidata QID
    Q59219047
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    OpenAlex ID
    W4240499222
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