<--- Back to Details
First PageDocument Content
Surfaces / Differential topology / Congruence / Principal curvature / Hyperbolic geometry / Curvature / Developable surface / Envelope / Orthogonality / Geometry / Differential geometry / Analytic geometry
Date: 2010-01-14 12:47:46
Surfaces
Differential topology
Congruence
Principal curvature
Hyperbolic geometry
Curvature
Developable surface
Envelope
Orthogonality
Geometry
Differential geometry
Analytic geometry

Add to Reading List

Source URL: www.ams.org

Download Document from Source Website

File Size: 330,27 KB

Share Document on Facebook

Similar Documents

Differential geometry / Mathematical analysis / Theoretical physics / Mathematics / Curvature / Surfaces / Differential geometry of surfaces / FrenetSerret formulas / Developable surface / Orbifold

Singularities of the asymptotic completion of developable M¨ obius strips Kosuke Naokawa (Tokyo Institute of Technology) ・developable surface = ruled surface & K = 0. ・Generic singular points on developable surfaces

DocID: 1r05T - View Document

Differential geometry of surfaces / Developable surface / Mathematics of paper folding / Development / Tessellation / Fold / Ruled surface / Gaussian curvature / Planar graph / Geometry / Differential geometry / Surfaces

Curved Folding Martin Kilian TU Vienna Evolute Simon Fl¨ory

DocID: 17ziN - View Document

Differential geometry / Analytic geometry / Projective geometry / Hough transform / Developable surface / Duality / Curvature / Ruled surface / Sphere / Geometry / Mathematics / Surfaces

Hough Transform and Laguerre Geometry for the Recognition and Reconstruction of Special 3D Shapes M. Peternell, H. Pottmann, T. Steiner Institute of Geometry, Vienna University of Technology, Vienna, Austria

DocID: 11hUW - View Document

Analytic geometry / Differential topology / Developable surface / Ruled surface / Envelope / Tangent space / Curvature / Tangent / Differential geometry of curves / Geometry / Differential geometry / Surfaces

Developable Surface Fitting to Point Clouds Martin Peternell Vienna University of Technology, Institute of Discrete Mathematics and Geometry, Wiedner Hauptstr. 8–10, A–1040 Vienna, Austria

DocID: 11dMz - View Document

3D computer graphics / Analytic geometry / Normal / Developable surface / Envelope / Principal curvature / Curvature / Tangential and normal components / Curve / Geometry / Surfaces / Differential geometry

Line Geometry for 3D Shape Understanding and Reconstruction Helmut Pottmann, Michael Hofer, Boris Odehnal, and Johannes Wallner Technische Universit¨ at Wien, A 1040 Wien, Austria. {pottmann,hofer,odehnal,wallner}@geome

DocID: 116Eh - View Document