Titre : |
Stresses in Layered Shells of Revolution |
Type de document : |
texte imprimé |
Auteurs : |
Vaclav KOVARIK |
Editeur : |
Elsevier Science Publishers, Ltd |
Année de publication : |
1989 |
Collection : |
Developments in Civil Engineering |
Importance : |
442 p. |
ISBN/ISSN/EAN : |
978-0-444-98893-5 |
Note générale : |
Contents
Preface
Introduction
Notation employed
References
Author index
Subject index |
Catégories : |
Coques (ingénierie)
|
Index. décimale : |
624.17 Théorie des structures |
Résumé : |
BASIC TERMS, RELATIONS AND ASSUMPTIONS OF THE THEORY OF ELASTIC ORTHOTROPIC SHELLS
Some terms
General relationships of the theory of elastic orthotropic shells
Basic theory of sandwich shells
On possible formulations of simplified theories. Some limit processes
MEMBRANE THEORY OF LAYERED SHELLS
Introductory remarks and working hypotheses
Cylindrical shells
Spherical shells
Conical shells
Thermoelastic membrane stresses
Applicability of the membrane theory
AXISYMMETRIC PROBLEMS OF THE BENDING THEORY OF ELASTIC LAYERED CYLINDRICAL SHELLS
Introductory remarks and basic assumptions
Formulation and general solution of the problem
Limit processes for other types of fundamental systems
Derivatives of the members of fundamental systems
On the possibility of separating the membrane and bending states of stress
Generalized membrane state of stress
Boundary disturbances in long shells
Boundary disturbances in short shells
Thermoelastic stresses in shells with temperature dependent moduli E=E(t)
GENERAL LOADING OF ELASTIC LAYERED CYLINDRICAL SHELLS
Introductory remarks and basic relations
Formulation of the problem
General solution of the problem
Axisymmetric part of the solution
Asymmetric part of the solution
Final solution for the given shell
VISCOELASTIC STRUCTURES
Introduction and notation
Hereditary theory
General formulation of the viscoelastic problem
On the possibility of separating variables
Elastic-viscoelastic analogy for homogeneous structures
Constructions of layered structures
COMPLEMENTARY CHAPTERS
Fourier series
Simple rheological materials (bodies)
Schwartz distribution theory |