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E-raamat: Vibration of Laminated Shells and Plates

(Ford Motor Company, Oakland University, MI, USA)
  • Formaat: PDF+DRM
  • Ilmumisaeg: 16-Feb-2004
  • Kirjastus: Academic Press Inc.(London) Ltd
  • Keel: eng
  • ISBN-13: 9780080474762
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  • Formaat: PDF+DRM
  • Ilmumisaeg: 16-Feb-2004
  • Kirjastus: Academic Press Inc.(London) Ltd
  • Keel: eng
  • ISBN-13: 9780080474762
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Vibrations drive many engineering designs in today's engineering environment. There has been an enormous amount of research into this area of research over the last decade. This book documents some of the latest research in the field of vibration of composite shells and plates filling a much-needed gap in the market. Laminated composite shells have many engineering applications including aerospace, mechanical, marine and automotive engineering. This book makes an ideal reference for researchers and practicing engineers alike.

*The first book of its kind
* Documents 10 years of research in the field of composite shells.
* Many Engineering applications

Arvustused

"The present book is the most detailed and theoretically advanced with regard to the dynamics and vibrations modelling of laminated composite structures...The book is a valuable reference for researchers and post-graduate students interested in the vibration analysis of laminated composite structures." --Sebastian Ghinet

Muu info

Providing a review of latest information in vibration of composites shells and plates research
Dedication Page v
About the Author vii
Preface ix
Introduction
3(20)
Historical Remarks
3(3)
Development of the Theory of Plates and Shells
3(2)
Development of the Theory of Laminated Plates and Shells
5(1)
Vibration of Composite Shells and Plates
6(1)
Fundamental Equations of Elasticity in Rectangular Coordinates
6(9)
Kinematic Relations
7(1)
Stress--Strain Relations
8(4)
Equations of Motion and Boundary Conditions
12(2)
Conditions of Compatibility
14(1)
Energy and Variational Principles
15(8)
Strain, Potential and Kinetic Energy
16(1)
Hamilton's Principle
16(7)
Shell Theories
23(36)
Three Dimensional Elasticity Theory in Curvilinear Coordinates
23(10)
Theory of Surfaces
23(5)
Kinematic Relations
28(3)
Stress--Strain Relations
31(1)
Equations of Motion
32(1)
Recent Developments
32(1)
Thick Shell Theory
33(13)
Kinematic Relations
34(2)
Stress Resultants
36(5)
Energy Functionals
41(1)
Equations of Motion
42(2)
Recent Developments
44(2)
Thin Shell Theory
46(6)
Kinematic Relations
46(1)
Stress Resultants
47(2)
Energy Functionals
49(1)
Equations of Motion
50(2)
Recent Developments
52(1)
Layer-Wise Theories
52(1)
Nonlinear Theories
53(1)
Synthesis of Laminated Shell Equations
54(5)
Methods of Analysis
59(16)
Introduction
59(2)
Experimental Methods
59(1)
Exact Solutions
60(1)
Approximate Solutions
60(1)
The Ritz Method
61(4)
The Galerkin Method
65(1)
The Finite Element Methods
66(6)
Deriving Element Parameters
68(2)
Assembly of the Elements
70(1)
Imposing the Boundary Conditions and Post-processing
70(1)
Recent Literature
71(1)
Other Methods
72(3)
Curved Beams
75(34)
Fundamental Theory of Thin Beams
76(6)
Kinematic Relations
76(1)
Force and Moment Resultants
77(1)
Equations of Motion
78(2)
Energy Functionals
80(1)
Boundary Conditions
81(1)
Fundamental Theory of Moderately Thick Beams
82(6)
Kinematic Relations
82(1)
Force and Moment Resultants
82(2)
Equations of Motion
84(2)
Energy Functionals
86(1)
Boundary Conditions
87(1)
Simply Supported Beams and Closed Rings
88(6)
Thin Beams
89(1)
Moderately Thick Beams
90(1)
Closed Rings
91(1)
Numerical Results
91(3)
Laminated Curved Thin Beams with Arbitrary Boundaries
94(15)
Exact Solutions for Thin Beams
94(1)
Vibration of Curved Beams Using the Ritz Method
95(4)
Convergence Studies
99(2)
Numerical Results
101(8)
Plates
109(74)
Fundamental Equations of Thin Plates
109(7)
Kinematic Relations
110(1)
Stress Resultants
111(1)
Equations of Motion
111(1)
Equations of Thin Plates with Rectangular Orthotropy
112(4)
Fundamental Equations of Thick Plates
116(5)
Kinematic Relations
116(1)
Stress Resultants
117(1)
Equations of Motion
118(1)
Equations of Thick Plates with Rectangular Orthotropy
119(2)
Vibration of Rectangular Plates
121(38)
Simply Supported Cross-Ply Rectangular Plates
124(5)
Simply Supported Antisymmetric Angle-Ply Rectangular Plates
129(4)
Cross-Ply Plates with Two Opposite Edges Simply Supported
133(4)
Antisymmetric Angle-Ply Plates with Two Opposite Edges Simply Supported
137(2)
Other Lamination Sequences and Boundary Conditions
139(20)
Triangular and Trapezoidal Plates
159(13)
Completely Free
160(6)
Cantilevered
166(6)
Circular Plates
172(6)
Circular Plates with Rectangular Orthotropy
173(1)
Circular Plates with Circular Orthotropy
173(5)
Recent Advances
178(5)
Shallow Shells
183(76)
Fundamental Equations of Thin Shallow Shells
185(5)
Kinematic Relations
186(1)
Stress Resultants
186(1)
Equations of Motion
186(1)
Equations for Thin Shallow Shells with Rectangular Orthotropy
187(3)
Fundamental Equations of Thick Shallow Shells
190(5)
Kinematic Relations
190(1)
Stress Resultants
191(2)
Equations of Motion
193(1)
Equations for Thick Shallow Shells with Rectangular Orthotropy
193(2)
Shallow Shells with Rectangular Planform
195(46)
Simply Supported Shallow Shells
196(4)
Shallow Shells with Two Opposite Edges Simply Supported
200(3)
General Boundary Conditions
203(2)
Completely Free Shallow Shells
205(9)
Cantilevered Shallow Shells
214(10)
Cantilevered Pretwisted Plates
224(7)
Doubly Cantilevered
231(5)
Shallow Shells with Other Boundary Conditions
236(5)
Shallow Shells on Trapezoidal and Triangular Planforms
241(8)
Completely Free
241(6)
Cantilevered
247(2)
Shallow Shells on Circular Planforms (spherical Caps)
249(10)
Thin Shallow Shells on Circular Planforms
251(2)
Thick Shallow Shells on Circular Planforms
253(1)
Free Vibration of Spherical Caps
254(5)
Cylindrical Shells
259(64)
Equations for Thin Cylindrical Shells
261(4)
Kinematic Relations
262(1)
Stress Resultants
262(1)
Equations of Motion
262(1)
Energy Functionals for Cylindrical Shells
263(2)
Thick Cylindrical Shells
265(3)
Kinematic Relations
265(1)
Stress Resultants
265(1)
Equations of Motion
266(2)
Simply Supported Cylindrical Shells
268(18)
Thin Shells
268(12)
Thick Shells
280(6)
Closed Cylindrical Shells with Arbitrary Boundaries
286(7)
Comparison with Exact Solutions
289(1)
Convergence Studies
290(1)
Frequencies for Cross-ply Closed Shells
291(2)
Vibrations of Open Cylindrical Shells
293(4)
Comparison with Exact Solutions
294(1)
Convergence Studies
295(1)
Frequencies for Deep Cylindrical Shells
295(2)
Equations and Analysis of Barrel Shells
297(17)
Thin Barrel Shells
298(9)
Thick Barrel Shells
307(7)
Non-circular Cylindrical Shells
314(4)
Thin Non-circular Cylindrical Shells
315(1)
Thick Non-circular Cylindrical Shells
316(1)
Vibration of Non-circular Cylindrical Shells
317(1)
Recent Developments
318(5)
Conical Shells
323(24)
Thin Conical Shells
324(9)
Kinematic Relations
324(1)
Stress Resultants
325(1)
Equations of Motion
325(6)
Energy Functionals for Conical Shells
331(2)
Thick Conical Shells
333(7)
Kinematic Relations
334(1)
Stress Resultants
334(1)
Equations of Motion
334(6)
Free Vibrations
340(3)
Recent Developments
343(4)
Spherical Shells
347(10)
Thin Spherical Shells
348(2)
Kinematic Relations
348(1)
Stress Resultants
348(1)
Equations of Motion
349(1)
Thick Spherical Shells
350(1)
Kinematic Relations
350(1)
Stress Resultants
350(1)
Equations of Motion
351(1)
Free Vibrations
351(2)
Recent Developments
353(4)
Complicating Effects
357(6)
Shells Curvature
358(1)
Initial and Dynamic Loading
358(1)
Thermal Loading
358(1)
Rotating, Stiffened and Imperfect Shells
359(1)
Piezoelectric Shells
359(1)
Damped and Viscoelastic Shells
360(1)
Shells Imbedded in (or Filled with) Elastic or Fluid Media
360(1)
Other Complexities
360(1)
Concluding Remarks
361(2)
Appendix A 363(4)
Appendix B 367(4)
Appendix C 371(4)
Appendix D 375(4)
References 379(26)
Subject Index 405