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Combinatorial and Computational Geometry Book

Combinatorial and Computational Geometry
Combinatorial and Computational Geometry, During the past few decades, the gradual merger of Discrete Geometry and the newer discipline of Computational Geometry has provided enormous impetus to mathematicians and computer scientists interested in geometric problems. This volume, which contains 3, Combinatorial and Computational Geometry has a rating of 4 stars
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Combinatorial and Computational Geometry, During the past few decades, the gradual merger of Discrete Geometry and the newer discipline of Computational Geometry has provided enormous impetus to mathematicians and computer scientists interested in geometric problems. This volume, which contains 3, Combinatorial and Computational Geometry
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  • Combinatorial and Computational Geometry
  • Written by author Jacob E. Goodman
  • Published by Cambridge University Press, March 2011
  • During the past few decades, the gradual merger of Discrete Geometry and the newer discipline of Computational Geometry has provided enormous impetus to mathematicians and computer scientists interested in geometric problems. This volume, which contains 3
  • This 2005 book deals with current interest topics in Discrete and Algorithmic aspects of Geometry.
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Book Categories

Authors

Geometric approximation via coresets1
Applications of graph and hypergraph theory in geometry31
Convex geometry of orbits51
The Hadwiger transversal theorem for pseudolines79
Betti number bounds, applications and algorithms87
Shelling and the h-vector of the (extra)ordinary polytope97
On the number of mutually touching cylinders121
Edge-antipodal 3-polytopes129
A conformal energy for simplicial surfaces135
On the size of higher-dimensional triangulations147
The carpenter's ruler folding problem155
A survey of folding and unfolding in computational geometry167
On the rank of a tropical matrix213
The geometry of biomolecular solvation243
Inequalities for zonotopes277
Quasiconvex programming287
De Concini-Procesi wonderful arrangement models : a discrete geometer's point of view333
Thinnest covering of a circle by eight, nine, or ten congruent circles361
On the complexity of visibility problems with moving viewpoints377
Cylindrical partitions of convex bodies399
Tropical halfspaces409
Two proofs for Sylvester's problem using an allowable sequence of permutations433
A comparison of five implementations of 3D Delaunay tessellation439
The Bernstein basis and real root isolation459
Extremal problems related to the Sylvester-Gallai theorem479
A long noncrossing path among disjoint segments in the plane495
On a generalization of Schonhardt's polyhedron501
On Hadwiger numbers of direct products of convex bodies517
Binary space partitions : recent developments529
The Erdos-Szekeres theorem : upper bounds and related results557
On the pair-crossing number569
Geometric random walks : a survey577


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Combinatorial and Computational Geometry, During the past few decades, the gradual merger of Discrete Geometry and the newer discipline of Computational Geometry has provided enormous impetus to mathematicians and computer scientists interested in geometric problems. This volume, which contains 3, Combinatorial and Computational Geometry

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Combinatorial and Computational Geometry, During the past few decades, the gradual merger of Discrete Geometry and the newer discipline of Computational Geometry has provided enormous impetus to mathematicians and computer scientists interested in geometric problems. This volume, which contains 3, Combinatorial and Computational Geometry

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Combinatorial and Computational Geometry, During the past few decades, the gradual merger of Discrete Geometry and the newer discipline of Computational Geometry has provided enormous impetus to mathematicians and computer scientists interested in geometric problems. This volume, which contains 3, Combinatorial and Computational Geometry

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