Research Article
Exploring New Options for Data Interpolation with Radial Basis Functions
@INPROCEEDINGS{10.4108/eai.21-6-2018.2276666, author={Reinhard Piltner}, title={Exploring New Options for Data Interpolation with Radial Basis Functions}, proceedings={Workshop on Environmental Health and Air Pollution}, publisher={EAI}, proceedings_a={IWEHAP}, year={2018}, month={9}, keywords={data interpolation trefftz method radial basis functions}, doi={10.4108/eai.21-6-2018.2276666} }- Reinhard Piltner
Year: 2018
Exploring New Options for Data Interpolation with Radial Basis Functions
IWEHAP
EAI
DOI: 10.4108/eai.21-6-2018.2276666
Abstract
In many disciplines there is a need for efficient interpolation of irregular spaced data. For unsampled locations values have to be computed from the available data. Usually we are interested in smooth interpolations, and artificial oscillations should be avoided. For large data sets fully populated matrices are undesirable. The use of compactly supported basis functions appears to be attractive. In this paper radial basis functions satisfying the 2D bi-harmonic equation are used. Accurate interpolation could be achieved in the numerical test examples.
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