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Computational Geometry by Franco Preparata
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- ¡Cómpralo ya!Computational Geometry by Franco Preparata
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Ubicado en: Tucson, Arizona, Estados Unidos
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Entrega prevista entre el vie. 12 sep. y el jue. 18 sep. a 94104
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N.º de artículo de eBay:146798983649
Características del artículo
- Estado
- Updated ISBN2
- 9781461270102
- Updated ISBN1
- 1461270103
- Publish Year
- 1993
- ISBN
- 9780387961316
Acerca de este producto
Product Identifiers
Publisher
Springer New York
ISBN-10
0387961313
ISBN-13
9780387961316
eBay Product ID (ePID)
144479
Product Key Features
Number of Pages
Xiv, 398 Pages
Language
English
Publication Name
Computational Geometry : an Introduction
Publication Year
1985
Subject
Computer Graphics, Programming / Algorithms, Geometry / General
Type
Textbook
Subject Area
Mathematics, Computers
Series
Monographs in Computer Science Ser.
Format
Hardcover
Dimensions
Item Height
0.4 in
Item Weight
59.6 Oz
Item Length
9.3 in
Item Width
6.1 in
Additional Product Features
Intended Audience
Scholarly & Professional
Number of Volumes
1 vol.
Illustrated
Yes
Table Of Content
1 Introduction.- 1.1 Historical Perspective.- 1.2 Algorithmic Background.- 1.3 Geometric Preliminaries.- 1.4 Models of Computation.- 2 Geometric Searching.- 2.1 Introduction to Geometric Searching.- 2.2 Point-Location Problems.- 2.3 Range-Searching Problems.- 2.4 Iterated Search and Fractional Cascading.- 2.5 Notes and Comments.- 2.6 Exercises.- 3 Convex Hulls: Basic Algorithms.- 3.1 Preliminaries.- 3.2 Problem Statement and Lower Bounds.- 3.3 Convex Hull Algorithms in the Plane.- 3.4 Convex Hulls in More Than Two Dimensions.- 3.5 Notes and Comments.- 3.6 Exercises.- 4 Convex Hulls: Extensions and Applications.- 4.1 Extensions and Variants.- 4.2 Applications to Statistics.- 4.3 Notes and Comments.- 4.4 Exercises.- 5 Proximity: Fundamental Algorithms.- 5.1 A Collection of Problems.- 5.2 A Computational Prototype: Element Uniqueness.- 5.3 Lower Bounds.- 5.4 The Closest Pair Problem: A Divide-and-Conquer Approach.- 5.5 The Locus Approach to Proximity Problems: The Voronoi Diagram.- 5.6 Proximity Problems Solved by the Voronoi Diagram.- 5.7 Notes and Comments.- 5.8 Exercises.- 6 Proximity: Variants and Generalizations.- 6.1 Euclidean Minimum Spanning Trees.- 6.2 Planar Triangulations.- 6.3 Generalizations of the Voronoi Diagram.- 6.4 Gaps and Covers.- 6.5 Notes and Comments.- 6.6 Exercises.- 7 Intersections.- 7.1 A Sample of Applications.- 7.2 Planar Applications.- 7.3 Three-Dimensional Applications.- 7.4 Notes and Comments.- 7.5 Exercises.- 8 The Geometry of Rectangles.- 8.1 Some Applications of the Geometry of Rectangles.- 8.2 Domain of Validity of the Results.- 8.3 General Considerations on Static-Mode Algorithms.- 8.4 Measure and Perimeter of a Union of Rectangles.- 8.5 The Contour of a Union of Rectangles.- 8.6 The Closure of a Union of Rectangles.- 8.7 The External Contour of a Union of Rectangles.- 8.8 Intersections of Rectangles and Related Problems.- 8.9 Notes and Comments.- 8.10 Exercises.- References.- Author Index.
Synopsis
From the reviews: "This book offers a coherent treatment, at the graduate textbook level, of the field that has come to be known in the last decade or so as computational geometry. ... ... The book is well organized and lucidly written; a timely contribution by two founders of the field. It clearly demonstrates that computational geometry in the plane is now a fairly well-understood branch of computer science and mathematics. It also points the way to the solution of the more challenging problems in dimensions higher than two." # Mathematical Reviews #1 "... This remarkable book is a comprehensive and systematic study on research results obtained especially in the last ten years. The very clear presentation concentrates on basic ideas, fundamental combinatorial structures, and crucial algorithmic techniques. The plenty of results is clever organized following these guidelines and within the framework of some detailed case studies. A large number of figures and examples also aid the understanding of the material. Therefore, it can be highly recommended as an early graduate text but it should prove also to be essential to researchers and professionals in applied fields of computer-aided design, computer graphics, and robotics." # Biometrical Journal #2
LC Classification Number
QA440-699
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