inverse function theorem
where f(a) = b. Similarly, the multivariate version states that if F:Rn→Rn is continuously differentiable and has invertible differential dFp at a point p, then F has a continuously differentiable inverse in a neighbourhood of p satisfying
where q = F(p).
The following result relating to continuous real functions might also be referred to as the inverse function theorem. If f:[a,b]→[c,d] is continuous, strictly increasing, and satisfies f(a) = c, f(b) = d, then f has a strictly increasing continuous inverse.
- Conway circle
- Conway, John Horton
- coordinate geometry
- coordinates
- coordinates
- coordinate system
- coordinate vector
- Copenhagen interpretation
- coplanar
- coplanar vectors
- coprime
- Coriolis force
- corollary
- correction
- correlation
- correlation matrix
- correspondence
- corresponding angles
- cosecant
- cosech
- coset
- coset
- cosine
- cosine rule
- cotangent