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Handbook of Mechanical Stability in Engineering (in 3 Volumes): An Introduction to Nanoelectronics (2nd Edition)

Autor Vladimir Slivker, Anatoly V. Perelmuter
en Limba Engleză Hardback – 24 mar 2013
Suitable for research engineers and developers of CAD/CAE software who investigate the stability of equilibrium of mechanical systems, this title offers a presentation of mathematical statements and methods of solution for problems of structural stability. It presents a connection between the solutions of problems and the actual design practice.
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Specificații

ISBN-13: 9789814383752
ISBN-10: 9814383759
Pagini: 1656
Dimensiuni: 173 x 264 x 102 mm
Greutate: 3.27 kg
Editura: WORLD SCIENTIFIC

Recenzii

This 3-volume work is a systematic presentation of mathematical statements and methods of solution for problems of structural stability. It also presents a connection between the solutions of the problems and the actual design practice. The target audience of the book includes researchers in engineering, developers of CAD software who investigate the stability of equilibrium of mechanical systems, and practical engineers that who use software tools in their daily work and are interested in knowing more about the theoretical foundations of the strength analysis. The book can be useful for senior students of engineering, and for the faculty of university departments where strength-related subjects of civil or mechanical engineering are taught. -- Professor Vadim N Gordeyev, Ukrainian Research and Design Institute of Steel Constructions and "Professor Leonid A Rozin, St. Petersburg Polytechnic University"

Cuprins

Volume 1: Stability of Equilibrium of Systems That Have a Finite Number of Degrees of Freedom; Variational Statement of the Problem of Equilibrium Stability for Elastic Bodies; Asymptotic Analysis of Post-Critical Behavior; Stability of Equilibrium of Straight Bars; Stability of Equilibrium of Curved Bars; Stability of Equilibrium of Thin-Walled Bars; Conservative External Forces and Moments: Paradoxes and Misbeliefs; Spatial Curved Bar - Kirchhoff - Klebsch Theory; Volume 2: Stability of Equilibrium of Plates - Kirchhoff - Love and Reissner Plates; Systems with Unilateral Constraints; Stability of Equilibrium of Planar Bar Structures; FEM in Stability Problems; Hinged Bar Systems; Dynamic Criterion of Stability and Non-Conservative Systems; Post-Critical Deformation; Design Models in Stability Problems: Practical Examples; Volume 3: Stability of Inelastic Systems; Stability at Creep; Dynamic Stability; Aerodynamic Instability; Theory and Experiment; Stability Check on Design Codes.