APPROXIMATION OF DISCONTINUOUS FUNCTIONS OF TWO VARIABLES BY DISCONTINUOUS INTERLINATION SPLINES USING TRIANGULAR ELEMENTS
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Published:2020-06-30
Issue:1
Volume:14
Page:75-89
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ISSN:1820-6530
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Container-title:Journal of the Serbian Society for Computational Mechanics
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language:
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Short-container-title:JSSCM
Author:
Mezhuyev V.,Lytvyn O. M.,Pershyna I.,Nechuiviter O.
Abstract
The paper develops a method for approximation of the discontinuous functions of two variables by discontinuous interlination splines using arbitrary triangular elements. Experimental data are one-sided traces of a function given along a system of lines (such data are commonly used in remote methods, in particular in tomography). The paper also proposes a method for approximating the discontinuous functions of two variables taking into account triangular elements having one curved side. The proposed methods improve approximation of the discontinuous functions, allowing an application to complex domains of definition and avoiding the Gibbs phenomenon.
Publisher
Faculty of Engineering, University of Kragujevac
Subject
Computational Mechanics
Cited by
2 articles.
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