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Abstract

Polyharmonic cardinal splines introduced in (7) are believed to be a truly multi-variate analogue of the cardinal splines. The results of (7), concerning polyharmonic cardinal spline interpolation of data of power growth, are here extended to the case of Hermite interpolation. An explicit representation formula for the Hermitian fundamental splines (Lagrangians) is presented and the properties of the corresponding Lagrange-series are discussed.

Details

Title
Polyharmonic cardinal Hermite spline interpolation
Author
Chang, Maoli
Year
1991
Publisher
ProQuest Dissertations Publishing
ISBN
979-8-207-43115-4
Source type
Dissertation or Thesis
Language of publication
English
ProQuest document ID
303942674
Copyright
Database copyright ProQuest LLC; ProQuest does not claim copyright in the individual underlying works.