Article information

2007 , Volume 12, ¹ 2, p.115-121

Paasonen V.I.

High-order methods for construction of hyperbolic splines

In this article we study a finite difference method of the arbitrary order of accuracy applied to solution of the interpolation problem using stretched hyperbolic splines. The method relies on the high-order compact difference schemes combined with one-sided multi-point difference approximations for the first derivatives in the smoothness conditions. This method is a direct generalization of the modification developed earlier by the author on the classical second order accuracy interpolation method. The proposed method allows both usual and the parallel realizations.

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Author(s):
Paasonen Viktor Ivanovich
PhD. , Associate Professor
Position: Senior Research Scientist
Office: Federal Research Center for Information and Computational Technologies
Address: 630090, Russia, Novosibirsk, Ac. Lavrentiev ave. 6
Phone Office: (383) 330 86 56
E-mail: paas@ict.nsc.ru


Bibliography link:
Paasonen V.I. High-order methods for construction of hyperbolic splines // Computational technologies. 2007. V. 12. ¹ 2. P. 115-121
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