Algebraic Variety
A generalization to 
-D of Algebraic Curves. More technically, an algebraic variety is areduced Scheme of Finite type over a Field 
. An algebraic variety 
is defined as the Setof points in the Reals 
(or the Complex Numbers 
)satisfying a system of Polynomial equations 
for 
, 2, .... According to theHilbert Basis Theorem, a Finite number of equations suffices.
References
Ciliberto, C.; Laura, E.; and Somese, A. J. (Eds.). Classification of Algebraic Varieties. Providence, RI: Amer. Math. Soc., 1994.
- Sperner's Theorem
- Sphenocorona
- Sphenoid
- Sphenomegacorona
- Sphere
- 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