Mathematics of Surfaces XII

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  • Mathematics of Surfaces XII Book Detail

  • Author : Ralph Martin
  • Release Date : 2007-08-22
  • Publisher : Springer Science & Business Media
  • Genre : Computers
  • Pages : 516
  • ISBN 13 : 3540738428
  • File Size : 42,42 MB

Mathematics of Surfaces XII by Ralph Martin PDF Summary

Book Description: This book constitutes the refereed proceedings of the 12th IMA International Conference on the Mathematics of Surfaces, held in Sheffield, UK in September 2007. The 22 revised full papers presented together with 8 invited papers were carefully reviewed and selected from numerous submissions. Among the topics addressed is the applicability of various aspects of mathematics to engineering and computer science, especially in domains such as computer aided design, computer vision, and computer graphics. The papers cover a range of ideas from underlying theoretical tools to industrial uses of surfaces. Research is reported on theoretical aspects of surfaces including topology, parameterization, differential geometry, and conformal geometry, and also more practical topics such as geometric tolerances, computing shape from shading, and medial axes for industrial applications. Other specific areas of interest include subdivision schemes, solutions of differential equations on surfaces, knot insertion, surface segmentation, surface deformation, and surface fitting.

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Mathematics of Surfaces XII

Mathematics of Surfaces XII

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This book constitutes the refereed proceedings of the 12th IMA International Conference on the Mathematics of Surfaces, held in Sheffield, UK in September 2007.

The Mathematics of Surfaces IX

The Mathematics of Surfaces IX

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These proceedings collect the papers accepted for presentation at the bien nial IMA Conference on the Mathematics of Surfaces, held in the University of Cambrid

Open Algebraic Surfaces

Open Algebraic Surfaces

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Open algebraic surfaces are a synonym for algebraic surfaces that are not necessarily complete. An open algebraic surface is understood as a Zariski open set of