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  • 294 pages
  • 11 hours of reading

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These essays examine the mathematical techniques used to describe and analyze surfaces in three-dimensisonal Euclidean space. The contributors consider basic mathematical tools such as computational geometry, parametric representation for computer-aided design, classical differentialgeometry, and differential forms. Other papers consider algorithms for multivariate splines, recursive division techniques, surface intersections, principal surface patches (including cyclide surfaces), N-sided patches, Gaussian curvature and shell structures, and flexible surface structures.

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The Mathematics of Surfaces, John A. Gregory, Institute of Mathematics and Its Applications

Language
Released
1986
Binding
(Hardcover)
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Title
The Mathematics of Surfaces
Language
English
Released
1986
Format
Hardcover
Pages
294
ISBN10
0198536097
ISBN13
9780198536093
Series
Description
These essays examine the mathematical techniques used to describe and analyze surfaces in three-dimensisonal Euclidean space. The contributors consider basic mathematical tools such as computational geometry, parametric representation for computer-aided design, classical differentialgeometry, and differential forms. Other papers consider algorithms for multivariate splines, recursive division techniques, surface intersections, principal surface patches (including cyclide surfaces), N-sided patches, Gaussian curvature and shell structures, and flexible surface structures.