arrow
Volume 32, Issue 1
General Interpolation Formulae for Barycentric Blending Interpolation

Y. G. Zhang

Anal. Theory Appl., 32 (2016), pp. 65-77.

Published online: 2016-01

Export citation
  • Abstract

General interpolation formulae for barycentric interpolation and barycentric rational Hermite interpolation are established by introducing multiple parameters, which include many kinds of barycentric interpolation and barycentric rational Hermite interpolation. We discussed the interpolation theorem, dual interpolation and special cases. Numerical example is given to show the effectiveness of the method.

  • AMS Subject Headings

41A20, 65D05

  • Copyright

COPYRIGHT: © Global Science Press

  • Email address
  • BibTex
  • RIS
  • TXT
@Article{ATA-32-65, author = {}, title = {General Interpolation Formulae for Barycentric Blending Interpolation}, journal = {Analysis in Theory and Applications}, year = {2016}, volume = {32}, number = {1}, pages = {65--77}, abstract = {

General interpolation formulae for barycentric interpolation and barycentric rational Hermite interpolation are established by introducing multiple parameters, which include many kinds of barycentric interpolation and barycentric rational Hermite interpolation. We discussed the interpolation theorem, dual interpolation and special cases. Numerical example is given to show the effectiveness of the method.

}, issn = {1573-8175}, doi = {https://doi.org/10.4208/ata.2016.v32.n1.6}, url = {http://global-sci.org/intro/article_detail/ata/4655.html} }
TY - JOUR T1 - General Interpolation Formulae for Barycentric Blending Interpolation JO - Analysis in Theory and Applications VL - 1 SP - 65 EP - 77 PY - 2016 DA - 2016/01 SN - 32 DO - http://doi.org/10.4208/ata.2016.v32.n1.6 UR - https://global-sci.org/intro/article_detail/ata/4655.html KW - General interpolation formulae of interpolation, barycentric interpolation, barycentric rational Hermite interpolation. AB -

General interpolation formulae for barycentric interpolation and barycentric rational Hermite interpolation are established by introducing multiple parameters, which include many kinds of barycentric interpolation and barycentric rational Hermite interpolation. We discussed the interpolation theorem, dual interpolation and special cases. Numerical example is given to show the effectiveness of the method.

Y. G. Zhang. (1970). General Interpolation Formulae for Barycentric Blending Interpolation. Analysis in Theory and Applications. 32 (1). 65-77. doi:10.4208/ata.2016.v32.n1.6
Copy to clipboard
The citation has been copied to your clipboard