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Item Details
Title: ALGORITHMS IN COMBINATORIAL GEOMETRY
By: Herbert Edelsbrunner
Format: Paperback

List price: £117.00


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ISBN 10: 3642648738
ISBN 13: 9783642648731
Publisher: SPRINGER-VERLAG BERLIN AND HEIDELBERG GMBH & CO. KG
Pub. date: 23 September, 2011
Edition: Softcover reprint of the original 1st ed. 1987
Series: Monographs in Theoretical Computer Science : An Eatcs Series 10
Pages: 438
Synopsis: Computational geometry as an area of research in its own right emerged in the early seventies of this century. Right from the beginning, it was obvious that strong connections of various kinds exist to questions studied in the considerably older field of combinatorial geometry. For example, the combinatorial structure of a geometric problem usually decides which algorithmic method solves the problem most efficiently. Furthermore, the analysis of an algorithm often requires a great deal of combinatorial knowledge. As it turns out, however, the connection between the two research areas commonly referred to as computa- tional geometry and combinatorial geometry is not as lop-sided as it appears. Indeed, the interest in computational issues in geometry gives a new and con- structive direction to the combinatorial study of geometry. It is the intention of this book to demonstrate that computational and com- binatorial investigations in geometry are doomed to profit from each other. To reach this goal, I designed this book to consist of three parts, acorn binatorial part, a computational part, and one that presents applications of the results of the first two parts.The choice of the topics covered in this book was guided by my attempt to describe the most fundamental algorithms in computational geometry that have an interesting combinatorial structure. In this early stage geometric transforms played an important role as they reveal connections between seemingly unrelated problems and thus help to structure the field.
Illustrations: biography
Publication: Germany
Imprint: Springer-Verlag Berlin and Heidelberg GmbH & Co. K
Returns: Returnable
Some other items by this author:
A SHORT COURSE IN COMPUTATIONAL GEOMETRY AND TOPOLOGY (PB)
ALGORITHMS IN COMBINATORIAL GEOMETRY (HB)
ARRANGEMENTS OF CURVES IN THE PLANE TOPO (PB)
ARRANGEMENTS OF CURVES IN THE PLANE- TOP (HB)
ARRANGEMENTS OF CURVES IN THE PLANE- TOPOLOGY, COMBINATORICS, AND ALGORITHMS
ARRANGEMENTS OF CURVES IN THE PLANE- TOPOLOGY, COMBINATORICS, AND ALGORITHMS
ARRANGEMENTS OF CURVES IN THE PLANE- TOPOLOGY, COMBINATORICS, AND ALGORITHMS (HB)
ARRANGEMENTS OF CURVES IN THE PLANE- TOPOLOGY, COMBINATORICS, AND ALGORITHMS (PB)
COMPLEXITY OF MANY CELLS IN ARRANGEMENTS OF PLANES AND RELATED PROBLEMS (HB)
COMPUTATIONAL TOPOLOGY
COMPUTATIONAL TOPOLOGY (HB)
CURRENT TRENDS IN THEORETICAL COMPUTER SCIENCE: ESSAYS AND TUTORIALS (HB)
GEOMETRY AND TOPOLOGY FOR MESH GENERATION
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GEOMETRY AND TOPOLOGY FOR MESH GENERATION (PB)
IMPLICITLY REPRESENTING ARRANGEMENTS OF LINES OR SEGMENTS
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ON ARRANGEMENTS OF JORDAN ARCS WITH THRE (PB)
ROBOTICS RESEARCH TECHNICAL REPORT
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THE COMPLEXITY OF MANY CELLS IN ARRANGEMENTS OF PLANES AND RELATED PROBLEMS
THE COMPLEXITY OF MANY FACES IN ARRANGEMENTS OF LINES AND OF SEGMENTS
THE COMPLEXITY OF MANY FACES IN ARRANGEMENTS OF LINES AND OF SEGMENTS (HB)
THE MAXIMUM NUMBER OF WAYS TO STAB N CONVEX NON-INTERSECTING OBJECTS IN THE PLANE 2N-2 (CLASSIC REPRINT)
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THE UPPER ENVELOPE OF PIECEWISE LINEAR FUNCTIONS
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