00881nam0 22002411i 450 UON0005908020231205102259.30420020107f |0itac50 baaraMA|||| 1||||ˆal-‰Rihla al-MagribiyyaMuhammad al-'AbdariCostantina[S.n.][18..]169 p.25 cmCostantineUONL001625ARA VIII BPAESI ARABI - GEOGRAFIA E VIAGGI - VIAGGIAˆal-‰ABDARIMuhammadUONV037825654612ITSOL20240220RICASIBA - SISTEMA BIBLIOTECARIO DI ATENEOUONSIUON00059080SIBA - SISTEMA BIBLIOTECARIO DI ATENEOSI ARA VIII B 046 SI AR 1966 7 046 Rihla al-Magribiyya1167772UNIOR05477nam 2200649 450 991082373990332120230803195221.01-118-72514-X1-118-72518-21-118-72513-1(CKB)2670000000523230(EBL)1631084(SSID)ssj0001111365(PQKBManifestationID)11591188(PQKBTitleCode)TC0001111365(PQKBWorkID)11130714(PQKB)10003377(OCoLC)870589263(MiAaPQ)EBC1631084(DLC) 2013035003(Au-PeEL)EBL1631084(CaPaEBR)ebr10837065(EXLCZ)99267000000052323020140219h20142014 uy 0engur|n|---|||||txtccrAsymptotic methods in the theory of plates with mixed boundary conditions /Igor V. Andrianov [and three others]Chichester, England :Wiley,2014.©20141 online resource (288 p.)Description based upon print version of record.1-118-72519-0 Includes bibliographical references at the end of each chapters and index.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 PA1.4.1 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 Equation1.5.5 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 Approximations1.7.7 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 Introduction2.1.1 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 Results2.2.7 Natural Vibrations of a Partially Clamped Plate Covers the theoretical background of asymptotic approaches and its applicability to solve mechanical engineering-oriented problems of plates with mixed boundary conditions Asymptotic Methods in the Theory of Plates with Mixed Boundary Conditions comprehensively covers the theoretical background of asymptotic approaches and its applicability to solve mechanical engineering-oriented problems of structural members, primarily plates (statics and dynamics) with mixed boundary conditions.The first part of this book is devoted to the description of asymptotic methodPlates (Engineering)Mathematical modelsAsymptotic expansionsPlates (Engineering)Mathematical models.Asymptotic expansions.624.1/7765015114Andrianov I. V(Igorʹ Vasilʹevich),1948-1598069Andrianov I. V(Igorʹ Vasilʹevich),1948-1598069MiAaPQMiAaPQMiAaPQBOOK9910823739903321Asymptotic methods in the theory of plates with mixed boundary conditions3920087UNINA02309nam 2200565 450 991082785610332120240131144846.01-4438-5852-8(CKB)3710000000097021(EBL)1661254(SSID)ssj0001216432(PQKBManifestationID)11817419(PQKBTitleCode)TC0001216432(PQKBWorkID)11197280(PQKB)10624357(MiAaPQ)EBC1661254(Au-PeEL)EBL1661254(CaPaEBR)ebr10855875(CaONFJC)MIL586199(OCoLC)875637933(FINmELB)ELB147138(EXLCZ)99371000000009702120140423h20142014 uy 0engur|n|---|||||txtccrLanguage and imaginability /by Horst RuthrofNewcastle upon Tyne, [United Kingdom] :Cambridge Scholars Publishing,2014.©20141 online resource (282 p.)Description based upon print version of record.1-4438-5545-6 Includes bibliographical references and index.TABLE OF CONTENTS; ACKNOWLEDGEMENTS; INTRODUCTION; CHAPTER ONE; CHAPTER TWO; CHAPTER THREE; CHAPTER FOUR; CHAPTER FIVE; CHAPTER SIX; CHAPTER SEVEN; CHAPTER EIGHT; CHAPTER NINE; CHAPTER TEN; CONCLUSION; BIBLIOGRAPHY; INDEXLanguage and Imaginability pursues the hypothesis that natural language is fundamentally heterosemiotic, combining as it does the symbolicity of word sounds with the iconicity of motivated signifieds conceived as socially organized mental events. Viewed phenomenologically, language is regarded as an ontically heteronomous construct performed by speakers within the boundaries of sufficient semiosis under the control of the speech community. From both angles, a commitment to some form of inters...PsycholinguisticsImaginationPsycholinguistics.Imagination.401.9Ruthrof Horst450495MiAaPQMiAaPQMiAaPQBOOK9910827856103321Language and imaginability4105136UNINA