Hedgehog
An envelope parameterized by its Gauss Map. The parametric equations for a hedgehog are
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A plane convex hedgehog has at least four Vertices where the Curvature has a stationaryvalue. A plane convex hedgehog of constant width has at least six Vertices (Martinez-Maure 1996).
References
Langevin, R.; Levitt, G.; and Rosenberg, H. ``Hérissons et Multihérissons (Enveloppes paramétrées par leur application de Gauss.'' Warsaw: Singularities, 245-253, 1985. Banach Center Pub. 20, PWN Warsaw, 1988. Martinez-Maure, Y. ``A Note on the Tennis Ball Theorem.'' Amer. Math. Monthly 103, 338-340, 1996.
- Sphere-Cylinder Intersection
- Sphere Embedding
- Sphere Eversion
- Sphere Geodesic
- Sphere Packing
- Sphere Point Picking
- Sphere-Sphere Intersection
- Sphere with Tunnel
- Spherical Bessel Differential Equation
- Spherical Bessel Function
- Spherical Bessel Function of the First Kind
- Spherical Bessel Function of the Second Kind
- Spherical Bessel Function of the Third Kind
- Spherical Cap
- Spherical Coordinates
- Spherical Design
- Spherical Excess
- Spherical Frustum
- Spherical Geometry
- Spherical Hankel Function of the First Kind
- Spherical Hankel Function of the Second Kind
- Spherical Harmonic
- Spherical Harmonic Addition Theorem
- Spherical Harmonic Closure Relations
- Spherical Harmonic Tensor