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* For k=0, f is said to be coutinuous | * For k=0, f is said to be coutinuous | ||
* For k=1, f is said to be continuously differentiable | * For k=1, f is said to be continuously differentiable | ||
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Latest revision as of 08:49, 10 April 2008
$ f:\Omega \rightarrow \Re ^ m, \Omega \subset \Re ^n $
Function $ f $ is said to be k-th continuously differentiable on $ \Omega $, $ f \in \mathbb{C}^{k} $,
if each component of f has continuous partials of order k on $ \Omega $.
Example.
- For k=0, f is said to be coutinuous
- For k=1, f is said to be continuously differentiable
