Paraboloid Geodesic
A Geodesic on a Paraboloid has differential parameters defined by
 |  |  | |
 |  | (1) | |
 | |  | |
|  | (2) | |
 | |  | (3) |
The Geodesic is then given by solving the Euler-Lagrange Differential Equation
 | (4) |
 | (5) |
References
Weinstock, R. Calculus of Variations, with Applications to Physics and Engineering. New York: Dover, p. 45, 1974.
- Continuum
- Continuum Hypothesis
- Contour
- Contour Integral
- Contour Integration
- Contracted Cycloid
- Contraction
- Contraction (Graph)
- Contraction (Tensor)
- Contradiction Law
- Contravariant Tensor
- Contravariant Vector
- Control Theory
- Convective Acceleration
- Convective Derivative
- Convective Operator
- Convergence Acceleration
- Convergence Improvement
- Convergence Tests
- Convergent
- Thomsen Graph
- Thomsen's Figure
- Thomson Lamp Paradox
- Thomson Problem
- Thomson's Principle