Bernstein Minimal Surface Theorem
If a Minimal Surface is given by the equation 
and 
has Continuousfirst and second Partial Derivatives for all Real 
and 
, then is a Plane.
References
Hazewinkel, M. (Managing Ed.). Encyclopaedia of Mathematics: An Updated and Annotated Translation of the Soviet ``Mathematical Encyclopaedia.'' Dordrecht, Netherlands: Reidel, p. 369, 1988.
- Galois Field
- Galois Group
- Galoisian
- Galois Imaginary
- Galois's Theorem
- Galois Theory
- Gambler's Ruin
- Game
- Game Expectation
- Game Matrix
- Game of Life
- Game Theory
- Gamma Distribution
- Gamma Function
- Gamma Group
- Gamma-Modular
- Gamma Statistic
- Garage Door
- Garman-Kohlhagen Formula
- Gate Function
- Gauche Conic
- Gaullist Cross
- Gauss-Bodenmiller Theorem
- Gauss-Bolyai-Lobachevsky Space
- Gauss-Bonnet Formula