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Variational methods for engineers with Matlab®

✍ Scribed by Cursi, Eduardo Souza de


Publisher
Wiley-ISTE
Year
2015
Tongue
English
Leaves
335
Series
Numerical methods in engineering series
Edition
1
Category
Library

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No coin nor oath required. For personal study only.

✦ Synopsis


This book is issued from a 30 years’ experience on the presentation of variational methods to successive generations of students and researchers in Engineering. It gives a comprehensive, pedagogical and engineer-oriented presentation of the foundations of variational methods and of their use in numerical problems of Engineering. Particular applications to linear and nonlinear systems of equations, differential equations, optimization and control are presented. MATLAB programs illustrate the implementation and make the book suitable as a textbook and for self-study.

The evolution of knowledge, of the engineering studies and of the society in general has led to a change of focus from students and researchers. New generations of students and researchers do not have the same relations to mathematics as the previous ones. In the particular case of variational methods, the presentations used in the past are not adapted to the previous knowledge, the language and the centers of interest of the new generations. Since these methods remain a core knowledge – thus essential - in many fields (Physics, Engineering, Applied Mathematics, Economics, Image analysis …), a new presentation is necessary in order to address variational methods to the actual context.

✦ Table of Contents


Content: Integrals / Eduardo Souza de Cursi --
Variational Methods for Algebraic Equations / Eduardo Souza de Cursi --
Hilbert Spaces for Engineers / Eduardo Souza de Cursi --
Functional Spaces for Engineers / Eduardo Souza de Cursi --
Variational Methods for Differential Equations / Eduardo Souza de Cursi --
Dirac's Delta / Eduardo Souza de Cursi --
Functionals and Calculus of Variations / Eduardo Souza de Cursi.

✦ Subjects


Математика;Вычислительная математика;Метод конечных элементов;


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