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Now, we shall use radial basis functions.
with the exponential basis functions (46).
Several basis functions can jointly mask one or several other basis functions.
where is defined on,,,, are Bézier basis functions, and, are Bernstein basis functions.
Let, be Bernstein basis functions, and let be Bézier basis functions, then one has (2.8).
The improvement is achieved by using radial basis functions called osculatory radial basis functions.
The proposed transform consists of basis functions overlapping across adjacent blocks and non-overlapping basis functions, where the basis functions' centers of symmetry are aligned.
with the usual piecewise linear basis functions (3.12).
We obtain interesting series representations for the Bernstein basis functions.
The sub-block-based basis functions performance is much worse.
IMFs can be considered as data-driven empirical basis functions.
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