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Author Wang, C. M.

Title Shear deformable beams and plates : relationships with classical solutions / C.M. Wang, J.N. Reddy, K.H. Lee.

Imprint Amsterdam ; New York : Elsevier, 2000.

Copies

Location Call No. OPAC Message Status
 Axe Elsevier ScienceDirect Ebook  Electronic Book    ---  Available
Description 1 online resource (xiv, 296 pages) : illustrations
text txt rdacontent
computer c rdamedia
online resource cr rdacarrier
data file
Bibliography Includes bibliographical references (pages 279-291) and index.
Contents Cover -- Contents -- Preface -- Chapter 1. Introduction -- 1.1 Preliminary Comments -- 1.2 An Overview of Plate Theories -- 1.3 Present Study -- Problems -- Part 1: Beams -- Chapter 2. Bending of Beams -- 2.1 Beam Theories -- 2.2 Relationships Between EBT and TBT -- 2.3 Relationships Between EBT and RBT -- 2.4 Examples -- 2.5 Summary -- Problems -- Chapter 3. Shear -- Flexural Stiffness Matrix -- 3.1 Introduction -- 3.2 Summary of Relationships -- 3.3 Stiffness Matrix -- 3.4 Frame Structure -- An Example -- 3.5 Concluding Remarks -- Problems -- Chapter 4. Buckling of Columns -- 4.1 Introduction -- 4.2 Relationship Between Euler-Bernoulli -- 4.3 Relationship Between Euler-Bernoulli and Reddy-Bickford Columns -- 4.4 Concluding Remarks -- Problems -- Chapter 5. Tapered Beams -- 5.1 Introduction -- 5.2 Stress Resultant- Displacement Relations -- 5.3 Equilibrium Equations -- 5.4 Deflection and Force Relationships -- 5.5 Symmetrically Laminated Beams -- 5.6 Concluding Remarks -- Problems -- Part 2: Plates -- Chapter 6. Theories of Plate Bending -- 6.1 Overview of Plate Theories -- 6.2 Classical (Kirchhoff) Plate Theory (CPT) -- 6.3 First-Order Shear Deformation Plate Theory (FSDT) -- 6.4 Third-Order Shear Deformation Plate Theory (TSDT) -- Problems -- Chapter 7. Bending Relationships for Simply Supported Plates -- 7.1 Introduction -- 7.2 Relationships Between CPT and FSDT -- 7.3 Examples -- 7.4 Relationships Between CPT and TSDT -- 7.5 Closure -- Problems -- Chapter 8. Bending Relationships for Lévy Solutions -- 8.1 Introduction -- 8.2 Governing Equations -- 8.3 Bending Relationships -- 8.4 Numerical Results -- Problems -- Chapter 9. Bending Relationships for Circular and Annular Plates -- 9.1 Governing Equations -- 9.2 Relationships Between CPT and FSDT -- 9.3 Relationships Between CPT and TSDT -- 9.4 Closure -- Problems -- Chapter 10. Bending Relationships for Sectorial Plates -- 10.1 Introduction -- 10.2 Formulation -- 10.3 Exact Bending Relationships -- 10.4 Examples -- 10.5 Conclusions -- Problems -- Chapter 11. Buckling Relationships -- 11.1 Polygonal Plates -- 11.2 Circular Plates -- 11.3 Sectorial Mindlin Plates -- Problems -- Chapter 12. Free Vibration Relationships -- 12.1 Introduction -- 12.2 Relationships Between CPT and FSDT -- 12.3 Relationships Between CPT and TSDT -- 12.4 Concluding Remarks -- Problems -- Chapter 13. Relationships for Inhomogeneous Plates -- 13.1 Deflection Relationships for Sandwich Plates -- 13.2 Deflection Relationships for Functionally Graded Circular Plates -- 13.3 Buckling Load Relationships for Sandwich Mindlin Plates -- 13.4 Free Vibration Relationships for Sandwich Plates -- 13.5 Summary -- References -- Subject Index -- Last Page.
Summary Most books on the theory and analysis of beams and plates deal with the classical (Euler-Bernoulli/Kirchoff) theories but few include shear deformation theories in detail. The classical beam/plate theory is not adequate in providing accurate bending, buckling, and vibration results when the thickness-to-length ratio of the beam/plate is relatively large. This is because the effect of transverse shear strains, neglected in the classical theory, becomes significant in deep beams and thick plates. This book illustrates how shear deformation theories provide accurate solutions compared to the clas.
Note Print version record.
Subject Plates (Engineering) -- Mathematical models.
Girders -- Mathematical models.
Shear (Mechanics)
Deformations (Mechanics)
Mathematical analysis.
Plaques (Ingénierie) -- Modèles mathématiques.
Poutres -- Modèles mathématiques.
Cisaillement (Mécanique)
Déformations (Mécanique)
Analyse mathématique.
shear stress.
deformation.
TECHNOLOGY & ENGINEERING -- Structural.
Deformations (Mechanics)
Girders -- Mathematical models
Mathematical analysis
Plates (Engineering) -- Mathematical models
Shear (Mechanics)
Added Author Reddy, J. N. (Junuthula Narasimha), 1945-
Lee, K. H.
Other Form: Print version: Wang, C.M. Shear deformable beams and plates. Amsterdam ; New York : Elsevier, 2000 (DLC) 00035437
ISBN 9780080541150 (electronic bk.)
0080541151 (electronic bk.)
9780080437842
0080437842
1281072206
9781281072207
0080437842 (hardcover)
Standard No. (WaSeSS)ssj0000245350
AU@ 000051559156
AU@ 000051860693
AU@ 000053237279
AU@ 000059689405
CHNEW 001004702
DEBBG BV039830883
DEBBG BV042315402
DEBBG BV043063269
DEBBG BV044127445
DEBSZ 367760533
DEBSZ 422170224
NZ1 11921838
NZ1 14676557

 
    
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