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Computational Geometry in C (Cambridge Tracts in Theoretical Computer Science (Paperback)) 2nd Edición

de Joseph O'Rourke (Author)
4.6 4.6 de 5 estrellas 39 calificaciones
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This is the newly revised and expanded edition of the popular introduction to the design and implementation of geometry algorithms arising in areas such as computer graphics, robotics, and engineering design. The second edition contains material on several new topics, such as randomized algorithms for polygon triangulation, planar point location, 3D convex hull construction, intersection algorithms for ray-segment and ray-triangle, and point-in-polyhedron. A new "Sources" chapter points to supplemental literature for readers needing more information on any topic. A novel aspect is the inclusion of working C code for many of the algorithms, with discussion of practical implementation issues. The self-contained treatment presumes only an elementary knowledge of mathematics, but reaches topics on the frontier of current research, making it a useful reference for practitioners at all levels. The code in this new edition is significantly improved from the first edition, and four new routines are included. Java versions for this new edition are also available. All code is accessible from the book's Web site (http://cs.smith.edu/~orourke/) or by anonymous ftp.
Diapositiva anterior de detalles del producto
  1. ISBN-10
    0521649765
  2. ISBN-13
    978-0521649766
  3. Edición
    2nd
  4. Editorial
    Cambridge University Press
  5. Fecha de publicación
    13 Octubre 1998
  6. Parte de la serie
    Cambridge Tracts in Theoretical Computer Science (Paperback)
  7. Idioma
    Inglés
  8. Dimensiones
    7 x 0.88 x 10 pulgadas
  9. Número de páginas
    392 páginas
  10. Ver todos los detalles
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"This is an applied approach to fundamental concepts in computational geometry and should be read by every serious practitioner....From a pedagogical point of view, this book is an excellent choice for both undergraduate classes (perhaps with more emphasis on the implementations) and graduate classes (considering a number of the exercises) because of the extensive exercises that review, explore details, and encourage further reading." Computing Reviews

"Conveys the feeling that computational geometry is interesting, exciting, important, and very active." SIGACT News

"Anyone who wants to know what this field is all about should read this book!...a pleasure to read, as questions that arise naturally in the reader's mind are answered, in almost all cases, in the following paragraph. The style strikes an ideal balance between rigor and informality. Mr. O'Rourke must be a wonderful teacher and I envy his students." Siam Review

"...the book is an excellent basis for a course on computational geometry; many interesting exercises and hints for further reading give suitable guidance for teachers and for students." Mathematical Reviews

Detalles del producto

  • Editorial ‏ : ‎ Cambridge University Press; 2nd edición (13 Octubre 1998)
  • Idioma ‏ : ‎ Inglés
  • Tapa blanda ‏ : ‎ 392 páginas
  • ISBN-10 ‏ : ‎ 0521649765
  • ISBN-13 ‏ : ‎ 978-0521649766
  • Dimensiones ‏ : ‎ 7 x 0.88 x 10 pulgadas
  • Opiniones de clientes:
    4.6 4.6 de 5 estrellas 39 calificaciones

Sobre el autor

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Joseph O'Rourke

Joseph O'Rourke

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I am a professor of Computer Science and of Mathematics at Smith College in Massachusetts in the USA. (I previously served as Dean and Provost). My specialty is computational geometry, a mix of algorithms (CS) and geometry (Math). My most recent work and books are focused on folding & unfolding. More information at my web page: http://smith.edu/~jorourke/ .

Opiniones de clientes

4.6 de 5 estrellas
39 calificaciones globales

Opiniones destacadas de los Estados Unidos

Gregory Bletson
5.0 de 5 estrellas Great Site
Calificado en Estados Unidos el 14 de marzo de 2023
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Good items
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Pelican
5.0 de 5 estrellas Great for beginners
Calificado en Estados Unidos el 7 de diciembre de 2020
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An excellent, easy to read introduction to the subject matter.
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Zeljko Vrba
4.0 de 5 estrellas Excellent text, obfuscated code
Calificado en Estados Unidos el 27 de junio de 2010
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I bought this book to learn about convex hulls, voronoi diagrams and delaunay triangluations, and line arrangements. So far I have made it through the chapter on 2D convex hulls, and I must say that it is an excellently written book for learning about the covered topics in computational geometry. The text is clear easy to understand; algorithms are sufficiently detailed and illustrated to allow full implementation without needing other resources. Corner cases are meticulously covered. I also like the text because it is straight to the point, i.e., it does not spoon-feed the reader. So, although relatively short book, it contains a lot of densely packed, but still enjoyably readable, information. Illustrations are simple but excellent: they are carefully designed and very helpful for understanding the described algorithms.

I give the book four stars for two reasons.

First, the coverage of floating-poing precision issues is almost non-existant: most of the algorithms are integer-only. A survey chapter over techniques for handling FP precision issues would be *VERY* welcome. (After all, geometric algorithms are most often applied to floating-point data in the real world.) Judging by the quality of existing bibliography, I think the author would make an outstanding job on this topic. (Hint for the 3rd edition :-))

Second, I have strong objections against the coding style used in this book: the presented code is an excellent demonstration of how to obfuscate C programs by using typedefs and hungarian notation (inconsistently!) applied in postfix. (NOTE: I have 10+ years of experience in C and C++ coding, so I'm not just a "little bit confused").
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Robert Baxter
5.0 de 5 estrellas Easy to adapt to other programming languages
Calificado en Estados Unidos el 4 de marzo de 2017
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Good treatment of the topics covered. I made immediate use of the 2d and 3d convex hull algorithms listed, as well as the point-in-polyhedra method. Good background on algorithms, so simple enough to adapt them to other programming languages.
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Amazon Customer
5.0 de 5 estrellas Very approachable and interesting
Calificado en Estados Unidos el 1 de noviembre de 2018
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Very approachable and interesting
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Battler
4.0 de 5 estrellas Four Stars
Calificado en Estados Unidos el 6 de febrero de 2015
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Very useful and practical although some algorithms I implemented are far from perfect.
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Stephen Christensen
5.0 de 5 estrellas Five Stars
Calificado en Estados Unidos el 24 de agosto de 2015
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I got exactly what I wanted, Thanks
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tobias
5.0 de 5 estrellas Guter Überblick
Calificado en Alemania el 2 de abril de 2018
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Ich finde das Buch gibt einen guten Überblick zu Algorithmen in der Computergrafik. Diese können für ähnliche Themenbereiche eingesetzt werden.
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Vlad d'Paly
5.0 de 5 estrellas Five Stars
Calificado en Canadá el 22 de octubre de 2015
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Good basic
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Peter Van Eetvelt
5.0 de 5 estrellas Five Stars
Calificado en el Reino Unido el 26 de julio de 2015
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excellent
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p_jogalekar
4.0 de 5 estrellas Fantastic!!!
Calificado en Japón el 17 de agosto de 2004
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I found this book very useful. This book is written in a very simple manner. This book gives very useful source code in C.
I recommend this book to those who want to learn meshing and geometries.
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Alun Williams
3.0 de 5 estrellas Lots of Detail about not a lot.
Calificado en el Reino Unido el 2 de junio de 2009
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What this book covers it usually covers well and in an interesting and thoughtful way. An undergraduate following a computer science course teaching several of the topics in this book would probably find it very useful. However, if you come to this book expecting it to solve some particular geometric problem you are liable to be disappointed. In particular there is little or no material relating to graphical questions. In the course of the book's 8 proper chapters (there is a chapter 9 listing further possible sources of information) there are only 12 algorithms given in full. Most of the book is taken up with various questions relating to convex hulls (two chapters), polygons, and polyhedra (three chapters). The other chapters are about Voronoi diagrams and motion planning. The latter is one of the few chapters where the author considers questions about circles in detail.

The author has a strong aversion to the use of floating point numbers and recommends using integers instead, though he is fairly silent on what one is supposed to do if the data being dealt with is naturally floating point in character. The emphasis on integer arithmetic means that in numerous places he is forced to discuss questions about overflow. He has a somewhat optimistic attitude to special cases - even though is often the case that the main practical difficulty of dealing with a geometric problem on a computer lies in handling special cases correctly.

Overall, this is a good book for the programmer interested in geometric questions to have on his bookshelf, but it is unlikely to be the only one he or she will need, or even the most useful.
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