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M HARMONIC REPRODUCING KERNELS ON THE BALL MIROSLAW ENGLISH AND GHASSAN YOUS SFI Abstract. Using the machinery of unitary spherical harmonics due to Koornwinder, Holland and other authors, we obtain
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01
Understand the concept of m-harmonic reproducing kernels.
02
Determine the value of m for the desired kernel.
03
Select a suitable function or set of functions to represent the kernel.
04
Use the chosen functions to construct the reproducing kernel by satisfying the m-harmonic condition.
05
Verify the accuracy and efficiency of the constructed kernel.

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220807358 m-harmonic reproducing kernels refer to a specific type of mathematical functions used in the field of harmonic analysis and functional analysis.
Generally, individuals or entities that utilize m-harmonic reproducing kernels in their mathematical computations or applications may be required to file related documentation.
Filling out 220807358 m-harmonic reproducing kernels typically requires providing detailed mathematical specifications and demonstrating the properties of the kernels in question.
The purpose of 220807358 m-harmonic reproducing kernels is to facilitate the representation of functions within a Hilbert space and enable efficient computation in various applications of harmonic analysis.
The report should include the definition, properties, and applications of the m-harmonic reproducing kernels, as well as any relevant computational results.
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