[PDF][PDF] Polynomial mapped bases: theory and applications
Communications in Applied and Industrial Mathematics, 2022•intapi.sciendo.com
In this paper, we collect the basic theory and the most important applications of a novel
technique that has shown to be suitable for scattered data interpolation, quadrature, bio-
imaging reconstruction. The method relies on polynomial mapped bases allowing, for
instance, to incorporate data or function discontinuities in a suitable mapping function. The
new technique substantially mitigates the Runge's and Gibbs effects.
technique that has shown to be suitable for scattered data interpolation, quadrature, bio-
imaging reconstruction. The method relies on polynomial mapped bases allowing, for
instance, to incorporate data or function discontinuities in a suitable mapping function. The
new technique substantially mitigates the Runge's and Gibbs effects.
Abstract
In this paper, we collect the basic theory and the most important applications of a novel technique that has shown to be suitable for scattered data interpolation, quadrature, bio-imaging reconstruction. The method relies on polynomial mapped bases allowing, for instance, to incorporate data or function discontinuities in a suitable mapping function. The new technique substantially mitigates the Runge’s and Gibbs effects.
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