Product Details
Subdivision Methods for Geometric Design: A Constructive Approach (The Morgan Kaufmann Series in Computer Graphics)

Subdivision Methods for Geometric Design: A Constructive Approach (The Morgan Kaufmann Series in Computer Graphics)
By Joe Warren, Henrik Weimer

Price:

This item is not available for purchase from this store.
Click here to go to Amazon to see other purchasing options.


4 new or used available from £68.24

Product Description

Subdivision Methods for Geometric Design provides computer graphics students and designers with a comprehensive guide to subdivision methods, including the background information required to grasp underlying concepts, techniques for manipulating subdivision algorithms to achieve specific effects, and a wide array of digital resources on a dynamic companion Web site. Subdivision Methods promises to be a groundbreaking book, important for both advanced students and working professionals in the field of computer graphics.

The only book devoted exclusively to subdivision techniques
Covers practical topics including uniform Bezier and B-Spline curves, polyhedral meshes, Catmull-Clark subdivision for quad meshes and objects with sharp creases and pointed vertices
A companion website provides example code and concept implementations of subdivision concepts in an interactive Mathematica environment


Product Details

  • Amazon Sales Rank: #1825084 in Books
  • Published on: 2001-11-01
  • Format: Illustrated
  • Original language: English
  • Number of items: 1
  • Binding: Hardcover
  • 320 pages

Editorial Reviews

Amazon.co.uk Review
Although computer graphics applications have grown remarkably easy to use, there is absolutely nothing simple about how they work, a common complaint that Subdivision Methods for Geometric Design sets out to address. One of the most difficult aspects is the creation of smooth or organic shapes using the inherently flat polygon approach to modelling and this book describes the contemporary approach to solving this problem.

It is not an unheard of practice--large computer animation studios such as Pixar not only use this approach, but some of their researchers helped pioneer it. Learning how subdivisions work, though, and applying it in your application is the tricky part. In this valuable textbook, the authors attempt to explain the approach and usage of this valuable technique.

Spanning eight chapters and 275 pages of text, this hardcover is divided loosely into three parts. The first part is an introduction to subdivision and techniques for creating subdivision schemes. The second part, chapters four through six, focus on "a new differential method for constructing subdivision schemes". Later sections explore the techniques and practice of applying subdivision to polyhedral meshes, most commonly found in computer modelling systems where smooth forms are desirable.

This is certainly not a book for the common computer programmer. It is specific and detailed, targeted at the narrow band of programmers writing graphics applications whose desired output is smooth and organic shapes. Subdivision Methods for Geometric Design offers valuable insight and explanation, but it is not for the light-hearted enthusiast. --Mike Caputo

About the Author


Joe Warren, Professor of Computer Science at Rice University since 1986, is one of the world's leading experts on subdivision. Of his nearly 50 computer science papers-published in prestigious forums such as SIGGRAPH, Transactions on Graphics, Computer-Aided Geometric Design, and The Visual Computer-a dozen specifically address subdivision and its applications to computer graphics. Prof. Warren received both his M.S. and Ph.D. in Computer Science at Cornell University. His research interests focus on mathematical methods for representing geometric shape.

Henrik Weimer is a research scientist at the DaimlerChrysler Corporate Research Center in Berlin, where he works on knowledge-based support for the design and creation of engineering products. Dr. Weimer obtained his Ph.D. in Computer Science from Rice University.