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Let (h : [0,infty )rightarrow mathbb{R }) be a compactly supported function.
We also considered the compactly supported function CS-RBF C6 in all cases.
Let W be a compactly supported function and define Hϵ = H + ϵW.
We get the following lemma about the linear independence of the shifts of a compactly supported function.
We recall (see [10]) that a Whitney extension of, being compact in, is a compactly supported function such that and.
We recall that the Whitney extension of is a compactly supported function for which it holds that and (3.2).
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