sk-Spline interpolation on R^n
classification
🧮 math.NA
cs.NA
keywords
interpolationpointssetssk-splinesanalogsarbitraryarticlecardinal
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The main aim of this article is to introduce sk-splines on R^n and establish representations of cardinal sk-splines with knots and points of interpolation on the sets AZ^n, where A is an arbitrary nonsingular matrix. Such sets of points are analogs for R^n of number theoretic Korobov's grids on the torus and proved to be useful for problems of very high dimensionality.
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