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Topology Optimization
Theory, Methods, and Applications

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Format
Paperback, 370 pages
Other Formats Available

Hardback : £109.00

Published
Germany, 17 September 2011

"The art of structure is where to put the holes" Robert Le Ricolais, 1894-1977 This is a completely revised, updated and expanded version of the book titled "Optimization of Structural Topology, Shape and Material" (Bends0e 1995). The field has since then developed rapidly with many new contributions to theory, computational methods and applications. This has that a simple editing of Bends0e (1995) had to be superseded by what meant is to a large extent a completely new book, now by two authors. This work is an attempt to provide a unified presentation of methods for the optimal design of topology, shape and material for continuum and discrete structures. The emphasis is on the now matured techniques for the topology design of continuum structures and its many applications that have seen the light of the day since the first monograph appeared. The technology is now well established and designs obtained with the use of topology optimization methods are in production on a daily basis. The efficient use of materials is important in many different settings. The aerospace industry and the automotive industry, for example, apply sizing and shape optimization to the design of structures and mechanical elements.


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Product Description

"The art of structure is where to put the holes" Robert Le Ricolais, 1894-1977 This is a completely revised, updated and expanded version of the book titled "Optimization of Structural Topology, Shape and Material" (Bends0e 1995). The field has since then developed rapidly with many new contributions to theory, computational methods and applications. This has that a simple editing of Bends0e (1995) had to be superseded by what meant is to a large extent a completely new book, now by two authors. This work is an attempt to provide a unified presentation of methods for the optimal design of topology, shape and material for continuum and discrete structures. The emphasis is on the now matured techniques for the topology design of continuum structures and its many applications that have seen the light of the day since the first monograph appeared. The technology is now well established and designs obtained with the use of topology optimization methods are in production on a daily basis. The efficient use of materials is important in many different settings. The aerospace industry and the automotive industry, for example, apply sizing and shape optimization to the design of structures and mechanical elements.

Product Details
EAN
9783642076985
ISBN
364207698X
Age Range
Other Information
XIV, 370 p.
Dimensions
23.4 x 15.6 x 2 centimeters (0.59 kg)

Table of Contents

1 Topology optimization by distribution of isotropic material.- 2 Extensions and applications.- 3 Design with anisotropic materials.- 4 Topology design of truss structures.- 5 Appendices.- 6 Bibliographical notes.- References.- Author Index.

Promotional Information

2nd edition

Reviews

From the reviews of the second edition: "The book consists of two parts. The first part deals with the topology design within the framework of searching for optimum ‘classical designs’ for isotropic materials … . The second part concentrates on compliance design … . The book is accessible to the novice and expert, alike, and can be used by students, engineers and scientists working in aerospace, automotive, and mechanical and civil engineering." (Stefan Jendo, Zentralblatt MATH, Vol. 1059 (10), 2005) "This is a ‘practical’ book. Apart from mathematical models, it includes the necessary computational procedures, verified by extensive practical experience. Each section is illustrated by many examples … . The bibliography … represents a rich source for readers who want to study details of particular topics. I find the book to be very useful for … mathematicians, civil and structural engineers, materials scientists and others. … it is a rich source of problem formulations, examples, and computational techniques … ." (Michal Kocvara, Mathematical Reviews, Issue 2005 e)

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