Computing In Euclidean Geometry


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Computing In Euclidean Geometry (2nd Edition)


Computing In Euclidean Geometry (2nd Edition)

Author: Ding-zhu Du

language: en

Publisher: World Scientific

Release Date: 1995-01-25


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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.

Computing in Euclidean Geometry


Computing in Euclidean Geometry

Author: Dingzhu Du

language: en

Publisher: World Scientific

Release Date: 1992


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This book is a collection of surveys and exploratory articles about recent developments in the field of computational Euclidean geometry. The topics covered are: a 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. Each chapter is written by a leading expert in the field and together they provide a clear and authoritative picture of what computational Euclidean geometry is and the direction in which research is going.

Computing In Euclidean Geometry


Computing In Euclidean Geometry

Author: Ding-zhu Du

language: en

Publisher: World Scientific

Release Date: 1992-09-14


DOWNLOAD





This book is a collection of surveys and exploratory articles about recent developments in the field of computational Euclidean geometry. The topics covered are: a 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. Each chapter is written by a leading expert in the field and together they provide a clear and authoritative picture of what computational Euclidean geometry is and the direction in which research is going.