Cauchy Problem
If 
is an Analytic Function in a Neighborhood of the point 
(i.e., it can be expanded ina series of Nonnegative Integer Powers of 
and 
), find a solution 
of the Differential Equation
with initial conditions
and 
. The existence and uniqueness of the solution were proven by Cauchy 
and Kovalevskaya in the Cauchy-Kovalevskaya Theorem. The Cauchy problem amounts to determining theshape of the boundary and type of equation which yield unique and reasonable solutions for the Cauchy BoundaryConditions.See also Cauchy Boundary Conditions- Superposition Principle
- Super-Poulet Number
- Superregular Graph
- Superscript
- Superset
- Supplementary Angle
- Support
- Support Function
- Supremum
- Supremum Limit
- Surd
- Surface
- Surface Area
- Surface Integral
- Surface of Revolution
- Surface of Section
- Surface Parameterization
- Surgery
- Surjection
- Surjective
- Surprise Examination Paradox
- Surreal Number
- Surrogate
- Surveying Problems
- Survivorship Curve