Title :
Bivariate Symmetry Associated Continued Fractions Blending Rational Interpolation
Author :
Le Zou ; Changwen Li ; Jin Xie ; Chuanlin Li
Author_Institution :
Key Lab. of Network & Intell. Inf. Process., Hefei Univ., Hefei, China
Abstract :
By introducing partial divided differences and partial inverse differences, bivariate symmetry associated continued fractions blending rational interpolation is constructed. We discuss the recursive algorithm, interpolation theorem and error estimation. We extend the conclusion to vector valued, matrix valued cases and the triangular net case.
Keywords :
interpolation; matrix algebra; bivariate symmetry associated continued fractions blending rational interpolation; error estimation; interpolation theorem; inverse differences; matrix valued cases; partial divided differences; recursive algorithm; triangular net case; Educational institutions; Electronic mail; Interpolation; Physics; Polynomials; Associated continued fractions; Newton interpolation polynomial; Symmetry continued fractions;
Conference_Titel :
Computational and Information Sciences (ICCIS), 2013 Fifth International Conference on
Conference_Location :
Shiyang
DOI :
10.1109/ICCIS.2013.232
