Computational Recipes of Linear & Non-Linear Singular Integral Equations & Relativistic Mechanics in Engineering & Applied Science: Volume II

Author:   Evangelos G Ladopoulos
Publisher:   Nova Science Publishers Inc
ISBN:  

9781634824514


Pages:   265
Publication Date:   01 June 2015
Format:   Hardback
Availability:   In Print   Availability explained
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Computational Recipes of Linear & Non-Linear Singular Integral Equations & Relativistic Mechanics in Engineering & Applied Science: Volume II


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Overview

"This book deals with the computational recipes of the finite-part singular integral equations, the multidimensional singular integral equations and the non-linear singular integral equations, which are widely used in many fields of engineering mechanics and mathematical physics with an applied character, like elasticity, plasticity, thermoelastoplasticity, viscoelasticity, viscoplasticity, fracture mechanics, structural analysis, elastodynamics, fluid mechanics, potential flows, hydraulics and aerodynamics. Such types of linear and non-linear singular integral equations form the latest technology of very important problems of solid and fluid mechanics, which should be given special attention by the reader. The Singular Integral Operators Method (S.I.O.M.) is introduced and investigated for the numerical evaluation of the multidimensional singular integral equations. This approximation method in many cases offers important advantages over ""domain"" type solutions, like finite elements and finite difference, as well as analytical methods such as complex variable methods. Additionally, a special field of applied mechanics is introduced, named as Relativistic Mechanics, which is a combination of the classical theory of elasticity and general relativity. Relativistic Mechanics has two main branches: Relativistic Elasticity and Relativistic Thermo-Elasticity and according to the above theory, the relative stress tensor for moving structures has been formulated and a formula has been given between the relative stress tensor and the absolute stress tensor of the stationary frame. This leads to the Universal Equation of Elasticity and the Universal Equation of Thermo-Elasticity."

Full Product Details

Author:   Evangelos G Ladopoulos
Publisher:   Nova Science Publishers Inc
Imprint:   Nova Science Publishers Inc
Weight:   0.620kg
ISBN:  

9781634824514


ISBN 10:   1634824512
Pages:   265
Publication Date:   01 June 2015
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

Table of Contents

Preface; Coupling of Singular Integral Equations & Finite Elements in Elasticity; Plate Bending Analysis by Multidimensional Singular Integral Equations; Multidimensional Singular Integral Equations in Potential Flows & Hydraulics; Computational Recipies of Hypersingular Integral Equations; General Computer Program Codes for Elastostatics & Potential Problems; Computational Recipies of Non-Linear Singular Integral Equations; Fluid Mechanics by Non-Linear Singular Integral Equations; Structural Analysis by Non-Linear Integro-Differential Equations; Elastodynamics by Non-Linear Singular Integral Equations; Conclusions; Appendix: Mathematical Definitions; Index.

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Author Information

Prof. Dr. Evangelos G Ladopoulos, Civil Engineer, Mechanical & Petroleum Engineer, D.Sc. Included in the list of 2000 Outstanding Scientists of 20th Century by Cambridge Biographical Center. Included in the list of 2000 Outstanding Scientists of 21st Century by Cambridge Biographical Center. Included in the list of 100 Top Scientists of 2007 by Cambridge Biographical Center. Over 200 publications in high quality scientific journals. Project Manager for over 500 Projects in Civil Engineering, Mechanical Engineering and Petroleum Engineering. Chairman and Professor by Interpaper Research Organization. Visiting Professor in Universities in Europe and USA. Member of several Academies in USA.

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