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  xmlns:dcterms="http://purl.org/dc/terms/"><dc:Title>Asymptotic methods in the theory of plates with mixed boundary conditions / Igor Andrianov, Jan Awrejcewicz, Vladislav V. Danishevskyy, Andrey O. Ivankov. [electronic resource]</dc:Title>
<dc:Creator>Andrianov, I. V. (Igorʹ Vasilʹevich), 1948-</dc:Creator>
<dc:Creator>Awrejcewicz, J. (Jan)</dc:Creator>
<dc:Creator>Danishevskiĭ, V. V. (Vladislav Valentinovich)</dc:Creator>
<dc:Creator>Ivankov, Andrey.</dc:Creator>
<dc:Subject>Plates (Engineering) Mathematical models.</dc:Subject>
<dc:Subject>Asymptotic expansions.</dc:Subject>
<dc:Subject>TA660.P6</dc:Subject>
<dc:Subject>624.1/7765015114 23</dc:Subject>
<dc:Description>Includes bibliographical references and index.</dc:Description>
<dc:Description>Print version record and CIP data provided by publisher.</dc:Description>
<dc:Description>This book covers the theoretical background of asymptotic approaches and their use in solving mechanical engineering-oriented problems of structural members, primarily plates (statics and dynamics) with mixed boundary conditions. Key features: Includes analytical solving of mixed boundary value problems; Introduces modern asymptotic and summation procedures; Presents asymptotic approaches for nonlinear dynamics of rods, beams and plates; Covers statics, dynamics and stability of plates with mixed boundary conditions; Explains links between the Adomian and homotopy perturbation approaches. This is a comprehensive reference for researchers and practitioners working in the field of Mechanics of Solids and Mechanical Engineering, and is also a valuable resource for graduate and postgraduate students from Civil and Mechanical Engineering. -- Edited summary from book.</dc:Description>
<dc:Date>2014</dc:Date>
<dc:Type>Text</dc:Type>
<dc:Format>1 online resource.</dc:Format>
<dc:Identifier>http://onlinelibrary.wiley.com/book/10.1002/9781118725184</dc:Identifier>
<dc:Language>eng</dc:Language>
<dc:Relation>Asymptotic methods in the theory of plates with mixed boundary conditions.</dc:Relation>
<dc:Relation>Asymptotic methods in the theory of plates with mixed boundary conditions.</dc:Relation>

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