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Abstract: This article was supposed to be on `multivariate splines'. An informal survey, taken recently by asking various people in Approximation Theory what they consider to be a `multivariate spline', resulted in the answer that a multivariate spline is a possibly smooth, piecewise polynomial function of several arguments. In particular, the potentially very useful thin-plate spline was thought to belong more to the subject of radial basis functions than in the present article. This is all the more... (Update)
Context of citations to this paper: More
...13. We do not attempt to list all possible planar scattered data methods for more comprehensive lists, see the survey papers [16, 31, 76]. For more on the planar analogs of our PS, CT, and QT methods, see [20, 21, 10] Global interpolation methods using S 1 3 ( Delta) were...
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BibTeX entry: (Update)
Boor, C. de, Multivariate piecewise polynomials, Acta Numerica (1993), 65-- 109. http://citeseer.ist.psu.edu/deboor93multivariate.html More
@misc{ boor93multivariate,
author = "C. Boor",
title = "Multivariate piecewise polynomials",
text = "Boor, C. de, Multivariate piecewise polynomials, Acta Numerica (1993),
65-- 109.",
year = "1993",
url = "citeseer.ist.psu.edu/deboor93multivariate.html" }
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