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06596nam a2200721 4500 |
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130827s2014 enk ob 001 0 eng |
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|a 2013035003
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|a DLC
|b eng
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|d B24X7
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|d RECBK
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|a 870589263
|a 961656170
|a 962638448
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|a 9781118725139
|q (Adobe PDF)
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|a 1118725131
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|a 9781118725146
|q (ePub)
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|a 111872514X
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|a 9781118725184
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|a 1118725182
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|a 1118725190
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|a 9781118725191
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|z 9781118725191
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|a NZ1
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|a DEBBG
|b BV043396184
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|a (OCoLC)857234462
|z (OCoLC)870589263
|z (OCoLC)961656170
|z (OCoLC)962638448
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|a 624.1/7765015114
|2 23
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|a MAIN
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|a Andrianov, I. V.
|q (Igorʹ Vasilʹevich),
|d 1948-
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|a Asymptotic methods in the theory of plates with mixed boundary conditions /
|c Igor Andrianov, Jan Awrejcewicz, Vladislav V. Danishevskyy, Andrey O. Ivankov.
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|a Chichester, West Sussex, United Kingdom :
|b John Wiley & Sons, Ltd.,
|c 2014.
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|a 1 online resource.
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|a text
|b txt
|2 rdacontent
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|a computer
|b c
|2 rdamedia
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|a online resource
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|a Includes bibliographical references and index.
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|a Print version record and CIP data provided by publisher.
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|a 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. --
|c Edited summary from book.
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|a Cover; Title Page; Copyright; Contents; Preface; List of Abbreviations; Chapter 1 Asymptotic Approaches; 1.1 Asymptotic Series and Approximations; 1.1.1 Asymptotic Series; 1.1.2 Asymptotic Symbols and Nomenclatures; 1.2 Some Nonstandard Perturbation Procedures; 1.2.1 Choice of Small Parameters; 1.2.2 Homotopy Perturbation Method; 1.2.3 Method of Small Delta; 1.2.4 Method of Large Delta; 1.2.5 Application of Distributions; 1.3 Summation of Asymptotic Series; 1.3.1 Analysis of Power Series; 1.3.2 Padé Approximants and Continued Fractions; 1.4 Some Applications of PA.
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|a 1.4.1 Accelerating Convergence of Iterative Processes1.4.2 Removing Singularities and Reducing the Gibbs-Wilbraham Effect; 1.4.3 Localized Solutions; 1.4.4 Hermite-Padé Approximations and Bifurcation Problem; 1.4.5 Estimates of Effective Characteristics of Composite Materials; 1.4.6 Continualization; 1.4.7 Rational Interpolation; 1.4.8 Some Other Applications; 1.5 Matching of Limiting Asymptotic Expansions; 1.5.1 Method of Asymptotically Equivalent Functions for Inversion of Laplace Transform; 1.5.2 Two-Point PA; 1.5.3 Other Methods of AEFs Construction; 1.5.4 Example: Schrödinger Equation.
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|a 1.5.5 Example: AEFs in the Theory of Composites1.6 Dynamical Edge Effect Method; 1.6.1 Linear Vibrations of a Rod; 1.6.2 Nonlinear Vibrations of a Rod; 1.6.3 Nonlinear Vibrations of a Rectangular Plate; 1.6.4 Matching of Asymptotic and Variational Approaches; 1.6.5 On the Normal Forms of Nonlinear Vibrations of Continuous Systems; 1.7 Continualization; 1.7.1 Discrete and Continuum Models in Mechanics; 1.7.2 Chain of Elastically Coupled Masses; 1.7.3 Classical Continuum Approximation; 1.7.4 ""Splashes''; 1.7.5 Envelope Continualization; 1.7.6 Improvement Continuum Approximations.
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|a 1.7.7 Forced Oscillations1.8 Averaging and Homogenization; 1.8.1 Averaging via Multiscale Method; 1.8.2 Frozing in Viscoelastic Problems; 1.8.3 The WKB Method; 1.8.4 Method of Kuzmak-Whitham (Nonlinear WKB Method); 1.8.5 Differential Equations with Quickly Changing Coefficients; 1.8.6 Differential Equation with Periodically Discontinuous Coefficients; 1.8.7 Periodically Perforated Domain; 1.8.8 Waves in Periodically Nonhomogenous Media; References; Chapter 2 Computational Methods for Plates and Beams with Mixed Boundary Conditions; 2.1 Introduction.
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|a 2.1.1 Computational Methods of Plates with Mixed Boundary Conditions2.1.2 Method of Boundary Conditions Perturbation; 2.2 Natural Vibrations of Beams and Plates; 2.2.1 Natural Vibrations of a Clamped Beam; 2.2.2 Natural Vibration of a Beam with Free Ends; 2.2.3 Natural Vibrations of a Clamped Rectangular Plate; 2.2.4 Natural Vibrations of the Orthotropic Plate with Free Edges Lying on an Elastic Foundation; 2.2.5 Natural Vibrations of the Plate with Mixed Boundary Conditions ""Clamping-Simple Support''; 2.2.6 Comparison of Theoretical and Experimental Results.
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650 |
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|a Plates (Engineering)
|x Mathematical models.
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650 |
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|a Asymptotic expansions.
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650 |
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4 |
|a Asymptotic expansions.
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650 |
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4 |
|a Finite element method.
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650 |
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4 |
|a Plates (Engineering)
|x Mathematical models.
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650 |
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4 |
|a Plates (Engineering)
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650 |
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7 |
|a TECHNOLOGY & ENGINEERING
|x Civil
|x General.
|2 bisacsh
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650 |
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7 |
|a Asymptotic expansions.
|2 fast
|0 (OCoLC)fst00819868
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650 |
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7 |
|a Plates (Engineering)
|x Mathematical models.
|2 fast
|0 (OCoLC)fst01066793
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655 |
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|a Electronic books.
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700 |
1 |
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|a Awrejcewicz, J.
|q (Jan)
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700 |
1 |
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|a Danishevskiĭ, V. V.
|q (Vladislav Valentinovich)
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700 |
1 |
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|a Ivankov, Andrey.
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776 |
0 |
8 |
|i Print version:
|a Andrianov, I.V. (Igorʹ Vasilʹevich), 1948-
|t Asymptotic methods in the theory of plates with mixed boundary conditions.
|d Chichester, West Sussex, United Kingdom : John Wiley & Sons, Ltd., 2014
|z 9781118725191
|w (DLC) 2013034287
|
856 |
4 |
0 |
|u https://doi.org/10.1002/9781118725184
|z Full Text via HEAL-Link
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|a 92
|b DG1
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