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FrenetSerret formulas
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1	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 Add to Reading List Source URL: gigda.ugr.es Language: English - Date: 2011-10-21 04:10:12 Differential geometry Mathematical analysis Theoretical physics Mathematics Curvature Surfaces Differential geometry of surfaces FrenetSerret formulas Developable surface Orbifold
2	Computation of Rotation Minimizing Frames 2 WENPING WANG University of Hong Kong ¨ Add to Reading List Source URL: research.microsoft.com Language: English - Date: 2008-08-04 08:35:24 Differential geometry Mathematics Geometry Mathematical analysis Curves Curvature Connection Multivariable calculus FrenetSerret formulas Differential geometry of curves Moving frame Torsion tensor
3	A POSSIBLE DEFINITION OF A STATIONARY TANGENT U. KEICH Abstract. This paper oﬀers a way to construct a locally optimal stationary approximation for a non-stationary Gaussian process. In cases where this construction le Add to Reading List Source URL: www.maths.usyd.edu.au Language: English - Date: 2000-10-26 15:20:02 Mathematics Geometry Differential geometry Space Surfaces Curves Multivariable calculus Curvature Differential geometry of curves FrenetSerret formulas Normal Sphere
4	Curves and Surfaces Lecture Notes for Geometry 1 Second printing 2013 Henrik Schlichtkrull Department of Mathematics Add to Reading List Source URL: www.math.ku.dk Language: English - Date: 2013-04-08 06:47:33 Differential geometry Surfaces Curvature Curves Differential geometry of surfaces Differential geometry of curves Torsion tensor FrenetSerret formulas Gaussian curvature Parametric surface Torsion of a curve First fundamental form
5	Curves and Surfaces Lecture Notes for Geometry 1 Henrik Schlichtkrull Department of Mathematics University of Copenhagen Add to Reading List Source URL: www.math.ku.dk Language: English - Date: 2011-10-14 06:48:04 Differential geometry Curves Curvature Multivariable calculus Surfaces Parametric surface Differential geometry of surfaces Differential geometry of curves FrenetSerret formulas Torsion of a curve Parametric equation Gaussian curvature