Analytical Methods in Anisotropic Elasticity

with Symbolic Computational Tools

Omri Rand, Vladimir Rovenski

469 pages, parution le 27/01/2005

Ajouter à une liste

Indisponible

Résumé

This comprehensive textbook/reference focuses on the mathematical techniques and solution methodologies required to establish the foundations of anisotropic elasticity and provides the theoretical background for composite material analysis. Specific attention is devoted to the potential of modern symbolic computational tools to support highly complex analytical solutions and their contribution to the rigor, analytical uniformity and exactness of the derivation.

Key features:

Refreshes and modernizes classical mathematical methods encountered in the theory of anisotropic elasticity
Reviews basic and advanced steps of general analytical solutions, including the initial assumptions and selection of an adequate analytical course
Demonstrates the potential of symbolic computational tools to support the development of analytical solutions and to verify their exactness
Examines the physical interpretation of exact and approximate mathematical solutions and provides important insight into the involved phenomena
Provides state-of-the-art solutions for a wide range of cases, including non-homogeneous and thin-walled configurations
Includes a CD with the symbolic codes (MAPLE; Versions 8 and 9) for the solutions presented that may be activated to create numerous additional examples containing detailed expressions and graphics

Analytical Methods in Anisotropic Elasticity will appeal to a broad audience involved in mathematical modeling, all of whom must have good mathematical skills: graduate students and professors in courses on elasticity and solid-mechanics labs/seminars, applied mathematicians and numerical analysts, scientists and researchers. Engineers involved in aeronautical and space, maritime and mechanical design of composite material structures will find this an excellent hands-on reference text as well. All will benefit from the classical and advanced solutions that are derived and presented using symbolic computational techniques.

Written for:
Graduate students, advanced undergraduates, applied mathematicians, practicing engineers, physicists, computer scientists, numerical analysts

Sommaire

List of Figures
List of Tables
Fundamentals of Anisotropic Elasticity and Analytical Methodologies
Anisotropic Materials
Plane Deformation Analysis
Solution Methodologies
Foundations of Anisotropic Beam Analysis
Beams of General Anisotropy
Homogeneous, Uncoupled Monoclinic Beams
Non-Homogeneous Plane and Beam Analysis
Solid Coupled Monoclinic Beams
Thin-Walled Coupled Monoclinic Beams
Programs Description

Voir tout

Replier

Caractéristiques techniques

	PAPIER
Éditeur(s)	Birkhäuser
Auteur(s)	Omri Rand, Vladimir Rovenski
Parution	27/01/2005
Nb. de pages	469
Format	17,5 x 25,5
Couverture	Broché
Poids	840g
Intérieur	Noir et Blanc
EAN13	9780817642723
ISBN13	978-0-8176-4272-3