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Mathematical Models for Elastic Structures Book

Mathematical Models for Elastic Structures
Mathematical Models for Elastic Structures, Elastic structures, conceived as slender bodies able to transmit loads, have been studied by scientists and engineers for centuries. This book offers a critically filtered collection of the most significant theories dealing with elastic slender bodies, as, Mathematical Models for Elastic Structures has a rating of 3 stars
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Mathematical Models for Elastic Structures, Elastic structures, conceived as slender bodies able to transmit loads, have been studied by scientists and engineers for centuries. This book offers a critically filtered collection of the most significant theories dealing with elastic slender bodies, as, Mathematical Models for Elastic Structures
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  • Mathematical Models for Elastic Structures
  • Written by author Piero Villaggio
  • Published by Cambridge University Press, July 2005
  • Elastic structures, conceived as slender bodies able to transmit loads, have been studied by scientists and engineers for centuries. This book offers a critically filtered collection of the most significant theories dealing with elastic slender bodies, as
  • A collection of significant theories and mathematical models, dealing with elastic slender bodies.
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Preface
Introduction1
Ch. IBasic Concepts
1Density, Motion, and Temperature7
2Balance Equations11
3Constitutive Equations20
4The Search for Solutions31
5The Notion of a Loading Device44
6An Example of Alternative Modeling51
Ch. IIRod Theories: Three-dimensional Approach
7Geometrical Properties of Rods61
8Approximation of Three-dimensional Equations64
9Rod Problems in Linear Elasticity70
10Uniformly Loaded Beams (Michell's Theory)76
11Timoshenko's Correction81
12Vlasov's Theory for Thin-walled Beams93
13The Influence of Concentrated Loads100
14The Influence of Curvature106
15The Influence of Initial Twist117
16The Energy of an Elastic Rod125
17The Influence of Large Strains138
18Justification of the One-dimensional Model158
Ch. IIIRod Theories: Director Approach
19Rods as Oriented Bodies162
20Kirchhoff's Theory167
21Solutions for More General Loads175
22Nonclassical Problems for Rods184
23Initially Curved Rods202
24The Stability of Rods218
25Dynamical Problems for Rods248
26Kirchhoff's Problem for Nonlinearity Elastic Rods267
27Dynamical Problems in Nonlinear Rods289
Ch. IVTheories of Cables
28Equilibrium Equations303
29Classical Solutions for Linearly Elastic Strings306
30Influence of Friction316
31Equilibrium States for Nonlinear Elastic Strings322
32Inverse Problems in Strings328
33Unilateral Problems for Strings336
34Dynamical Problems for Strings340
35Peeling and Slipping357
Ch. VTheories of Membranes
36Constitutive Properties of Membranes366
37Plane Membranes367
38Theories of Networks385
39Membranes Stretched against an Obstacle392
40Curved Membranes404
41Stability of Curved Membranes414
42Dynamic Behavior of Membranes422
43Detachment and Suturing of Membranes426
44Optimization of Membranes433
Ch. VITheories of Plates
45The Equations of Linear Theory451
46Theories of Thick Plates460
47Influence of Varying Thickness477
48The Problem of Plate Optimization485
49Paradoxes in the Theories of Plates498
50Foppl-Karman Theory501
51Berger's and Reissner's Equations522
52The Wrinkling of Plates531
53Buckled States of Plates in Nonlinear Elasticity538
Ch. VIITheories of Shells
54Geometric Definitions and Mechanical Assumptions547
55Equations Deduced from Three-dimensional Theory555
56The Solvability of the Equations of Shell Theory563
57Estimates on Solutions577
58Closed Solutions for Shells593
59Buckling of Shells607
60Asymptotic Analysis of Shells620
61The Influence of Constitutive Nonlinearities625
62Dynamical Problems for Shells647
References654
Index of Authors Cited667
Index671


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Mathematical Models for Elastic Structures, Elastic structures, conceived as slender bodies able to transmit loads, have been studied by scientists and engineers for centuries. This book offers a critically filtered collection of the most significant theories dealing with elastic slender bodies, as, Mathematical Models for Elastic Structures

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Mathematical Models for Elastic Structures, Elastic structures, conceived as slender bodies able to transmit loads, have been studied by scientists and engineers for centuries. This book offers a critically filtered collection of the most significant theories dealing with elastic slender bodies, as, Mathematical Models for Elastic Structures

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Mathematical Models for Elastic Structures, Elastic structures, conceived as slender bodies able to transmit loads, have been studied by scientists and engineers for centuries. This book offers a critically filtered collection of the most significant theories dealing with elastic slender bodies, as, Mathematical Models for Elastic Structures

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