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Titlebook: MATLAB Guide to Finite Elements; An Interactive Appro Peter I. Kattan Textbook 20031st edition Springer-Verlag Berlin Heidelberg 2003 CD-RO

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书目名称MATLAB Guide to Finite Elements
副标题An Interactive Appro
编辑Peter I. Kattan
视频video
概述Textbook on finite elements using the popular computer program MATLAB with CD-ROM
图书封面Titlebook: MATLAB Guide to Finite Elements; An Interactive Appro Peter I. Kattan Textbook 20031st edition Springer-Verlag Berlin Heidelberg 2003 CD-RO
描述This is a book for people who love finite elements and MATLAB I . We will use the popular computer package MATLAB as a matrix calculator for doing finite element analysis. Problems will be solved mainly using MATLAB to carry out the tedious and lengthy matrix calculations in addition to some manual manipulationsespecially when applying the boundary conditions. In particular the steps ofthe finite element method are emphasized in this book. The reader will not find ready-made MATLAB programsfor use as blackboxes. Insteadstep-by-stepsolutionsoffiniteelementprob­ lems are examined in detail using MATLAB. Problems from linearelastic structural mechanics are used throughout the book. The emphasis is not on mass computation or programming, but rather on leaming the finite element method computations and understanding of the underlying concepts. In addition to MATLAB, the MATLAB Symbolic Math ‘Ioolbox? is used in Chapters 12, 13, and 14. Many types of finite elements are studied in this book including the spring ele­ ment, the bar element, two-dimensional and three-dimensional truss elements, plane and space beam and frame elements, two-dimensional elasticity elements for plane stress and
出版日期Textbook 20031st edition
关键词CD-ROM; Finite; Finite Elements; MATLAB; Spring Framework; Toolbox; computer; education; finite element meth
版次1
doihttps://doi.org/10.1007/978-3-662-05209-9
isbn_ebook978-3-662-05209-9
copyrightSpringer-Verlag Berlin Heidelberg 2003
The information of publication is updating

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The Spring Element,the simplest finite element available. Each spring element has two nodes as shown in Figure 2.1. Let the stiffness of the spring be denoted by .. In this case the element stiffness matrix is given by (see references [1], [8], and [18]).
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The Beam Element,he beam element has modulus of elasticity ., moment of inertia ., and length .. Each beam element has two nodes and is assumed to be horizontal as shown in Figure 7.1. In this case the element stiffness matrix is given by the following matrix, assuming axial deformation is neglected (see reference [1]).
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