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  • Produktbild: Theory of Elasticity for Scientists and Engineers
  • Produktbild: Theory of Elasticity for Scientists and Engineers

Theory of Elasticity for Scientists and Engineers

Fr. 137.00

inkl. gesetzl. MwSt., Versandkostenfrei

Beschreibung

Produktdetails

Einband

Gebundene Ausgabe

Erscheinungsdatum

16.06.2000

Abbildungen

XII, 91 schwarzweisse Abbildungen, 91 schwarzweisse Zeichnungen

Verlag

Birkhäuser Boston

Seitenzahl

374

Maße (L/B/H)

24.1/16/2.6 cm

Gewicht

752 g

Auflage

2000

Sprache

Englisch

ISBN

978-0-8176-4072-9

Beschreibung

Rezension

"…the layout is pleasant, the figures are well drawn; and equations, numbered separately by chapter, are appropriately separated and easily read. The book succeeds in its stated aim of providing a basic, yet sufficiently comprehensive text in elasticity. It is considered very suitable as a senior course for students who have either a major interest or sufficient curiosity in the basics of continuum mechanics."


---Applied Mechanics Review

Zitat

"...the layout is pleasant, the figures are well drawn; and equations, numbered separately by chapter, are appropriately separated and easily read. The book succeeds in its stated aim of providing a basic, yet sufficiently comprehensive text in elasticity. It is considered very suitable as a senior course for students who have either a major interest or sufficient curiosity in the basics of continuum mechanics."
---Applied Mechanics Review

Produktdetails

Einband

Gebundene Ausgabe

Erscheinungsdatum

16.06.2000

Abbildungen

XII, 91 schwarzweisse Abbildungen, 91 schwarzweisse Zeichnungen

Verlag

Birkhäuser Boston

Seitenzahl

374

Maße (L/B/H)

24.1/16/2.6 cm

Gewicht

752 g

Auflage

2000

Sprache

Englisch

ISBN

978-0-8176-4072-9

Herstelleradresse

Springer-Verlag GmbH
Tiergartenstr. 17
69121 Heidelberg
DE

Email: GPSR Kontakt

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  • Produktbild: Theory of Elasticity for Scientists and Engineers
  • Produktbild: Theory of Elasticity for Scientists and Engineers
  • 1 Analysis of Stress.- 1.1 Introduction.- 1.2 Stress vector. Cauchy’s theorem.- 1.3 Equilibrium equations in terms of stress components.- 1.4 The basic lemma of stress analysis.- 1.5 Equilibrium equations in coordinate systems.- 1.6 Transformation of stress matrix. Stress tensor.- 1.7 Extreme properties of principal stresses.- 1.8 Invariants of the stress tensor.- 1.9 Extreme values of shear stresses.- 1.10 Spherical and deviatoric part of stress tensor.- 1.11 Mohr’s stress circles.- 1.12 Plane state of stress.- 1.13 Normal and tangential stresses in the plane state of stress.- 1.14 Mohr’s circle for plane state of stress.- 1.15 Stresses at the outer surfaces of a body.- 1.16 Linear state of stress.- Problems.- 2 Analysis of Strain.- 2.1 Introduction.- 2.2 Measures of deformations. Strain tensor.- 2.3 Extension and shear angle for arbitrary directions.- 2.4 Infinitesimal rotation.- 2.5 Principal directions of strain tensor.- 2.6 Strain tensor in coordinate systems.- 2.7 Compatibility conditions for linear and nonlinear strain tensor.- 2.8 Plane state of strain.- 2.9 Linear strain tensor. Cubical dilatation.- 2.10 Measurement of strain. Strain gauges.- Problems.- 3 Hooke’s Law.- 3.1 Introduction.- 3.2 Transformation of the elasticity tensor by rotation of coordinate system.- 3.3 Anisotropic, orthotropic, and isotropic elastic body.- 3.4 Lamé constants. Modulus of elasticity. Poisson ratio.- 3.5 Influence of temperature on the stress-strain relation.- 3.6 Hooke’s law in cylindrical and spherical coordinate systems.- 3.7 Beltrami-Michell compatibility conditions.- 3.8 Finite deformations in linear state of stress.- Problems.- 4 Boundary Value Problems of Elasticity Theory.- 4.1 Introduction.- 4.2 Classification of problems.- 4.3 Lamé equations coordinate systems.- 4.4 Uniqueness of solution.- 4.5 Assumptions about solution of equilibrium equations.- 4.6 Methods of solution.- 4.7 Saint-Venant principle.- Problems.- 5 Solutions for Some Problems of Elasticity Theory.- 5.1 Introduction.- 5.2 Heavy rod.- 5.3 Rotating rod.- 5.4 Spherical shell under inner and outer pressure.- 5.5 Torsion of a prismatic rod with an arbitrary cross-section.- 5.6 Torsion of a rod with variable circular cross-section.- 5.7 Bending by couples (pure bending).- 5.8 Bending of a rod by a terminal load.- 5.9 Elementary singular solutions.- 5.10 The Boussinesq problem.- 5.11 Tangential force on the elastic half space.- 5.12 Equilibrium of a circular cone.- 5.13 Thermal stresses in a sphere and in a cylinder.- 5.14 Plane harmonic waves in an elastic and thermoelastic body.- Problems.- 6 Plane State of Strain and Plane State of Stress.- 6.1 Introduction.- 6.2 Stress function method for the solution of plane problems.- 6.3 Some solutions of the plane problems.- 6.4 Complex variable method for plane problems.- Problems.- 7 Energy Method in Elasticity Theory.- 7.1 Introduction.- 7.2 Work and inner energy.- 7.3 Betti’s theorem.- 7.4 Maxwell’s theorem.- 7.5 Principle of virtual work.- 7.6 Principle of virtual displacements.- 7.7 Principle of virtual forces.- 7.8 Minimum of potential and complementary energy theorems.- 7.9 Castigliano’s theorems.- 7.10 Hu-Washizy and Reissner variational principles.- Problems.- 8 Elementary Theory of Plates.- 8.1 Introduction.- 8.2 Basic equations of von Kármán’s theory of plates.- 8.3 Boundary conditions.- 8.4 Small deformations: An example.- 8.5 The influence of shear stresses: Reisner-Mindlin theory.- Problems.- 9 Pressure Between Two Bodies in Contact.- 9.1 Introduction.- 9.2 Hertz’s Problem and Its Solution.- 9.3 Examples of Contact Stresses.- 9.4 Theory of Elastic Impact.- Problems.- 10 Elastic Stability.- 10.1 Introduction.- 10.2 Definitions of stability.- 10.3 Basic theorems of the dynamic method.- 10.4 Examples.- Problems.- References.