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Computing in Euclidean Geometry (Lecture Notes Series on Computing, Vol 4) [Hardcover]

By Ding-Zhu Du (Editor) & Frank Hwang (Editor)
Our Price $ 93.80  
Retail Value $ 134.00  
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Item Number 168469  
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Item description for Computing in Euclidean Geometry (Lecture Notes Series on Computing, Vol 4) by Ding-Zhu Du & Frank Hwang...

This book is a collection of surveys and exploratory articles about recent developments in the field of computational Euclidean geometry. Topics covered include the history of Euclidean geometry, Voronoi diagrams, randomized geometric algorithms, computational algebra, triangulations, machine proofs, topological designs, finite-element mesh, computer-aided geometric designs and Steiner trees. This second edition contains three new surveys covering geometric constraint solving, computational geometry and the exact computation paradigm.



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Item Specifications...


Studio: World Scientific Publishing Company
Pages   492
Est. Packaging Dimensions:   Length: 1.25" Width: 6.5" Height: 9"
Weight:   1.8 lbs.
Binding  Hardcover
Publisher   World Scientific Publishing Company
ISBN  9810218761  
ISBN13  9789810218768  


Availability  0 units.


More About Ding-Zhu Du & Frank Hwang


Register your artisan biography and upload your photo! DING-ZHU DU, PhD, is Professor of Computer Science at the University of Minnesota.

KER-I KO, PhD, is Professor of Computer Science at the State University of New York at Stony Brook. The two are also coauthors of Theory of Computational Complexity (Wiley).

Ding-Zhu Du currently resides in Minneapolis, in the state of Minnesota. Ding-Zhu Du has an academic affiliation as follows - University of Minnesota.

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Product Categories

1Books > Subjects > Computers & Internet > Software
2Books > Subjects > Professional & Technical > Professional Science > Mathematics > Geometry & Topology > General Geometry
3Books > Subjects > Science > General
4Books > Subjects > Science > Mathematics > Geometry & Topology > General Geometry
5Books > Subjects > Science > Mathematics > Geometry & Topology



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