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Author:   J.R. Sack (Carleton University, Ottawa, Ontario, Canada) ,  J. Urrutia (University of Ottawa, Ottawa, Ontario, Canada)
Publisher:   Elsevier Science & Technology
Imprint:   North-Holland
Dimensions:   Width: 15.60cm , Height: 5.10cm , Length: 23.40cm
Weight:   2.110kg
ISBN:  

9780444825377

ISBN 10:   0444825371
Pages:   1075
Publication Date:   13 December 1999
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print  
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Table of Contents

reface. List of contrinbutors. 1. Davenport-Schinzel sequences and their geometric applications (P.K. Agarwal and M. Sharir). 2. Arrangements and their applications (P.K. Agarwal and M. Sharir). 3. Discrete geometric shapes: Matching, interpolation, and approximation (H. Alt and L.J. Guibas). 4. Deterministic parallel computational geometry (M.J. Attalah and D.Z. Chen). 5. Voronoi diagrams (F. Aurenhammer and R. Klein). 6. Mesh generation (M. Bern and P. Plassmann). 7. Applications of computational geometry to geographic information systems (L. de Floriani, P. Magillo and E. Puppo). 8. Making geometry visible: An introduction to the animation of geometric algorithms (A. Hausner and D.P. Dobkin). 9. Spanning trees and spanners (D. Eppstein). 10. Geometric data structures (M.T. Goodrich and K. Ramaiyer). 11. Polygon decomposition (J.M. Keil). 12. Link distance problems (A. Maheshwari, J.-R. Sack and H. N. Djidjev). 13. Derandomization in computational geometry (J. Matoušek). 14. Robustness and precision issues in geometric computation (S. Schirra). 15. Geometric shortest paths and network optimization (J.S.B. Mitchell). 16. Randomizedalgorithms in computaional geometry (K. Mulmuley).

Reviews

H.-D. Hecker The Handbook gives an excellent overview of the central topics of both classic and new lines of computational geometry...The authors of the chapters are without exception excellent specialists in the topic discussed. This Handbook discusses fundamentals and the most interesting applications. Mathematical Reviews

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