Section 21

You have free access to this content

Error estimations for some meshless boundary interpolation methods

  1. Csaba Gáspár*

Article first published online: 27 DEC 2004

DOI: 10.1002/pamm.200410301

Issue

PAMM

PAMM

Volume 4, Issue 1, pages 640–641, December 2004

Additional Information

How to Cite

Gáspár, C. (2004), Error estimations for some meshless boundary interpolation methods. Proc. Appl. Math. Mech., 4: 640–641. doi: 10.1002/pamm.200410301

Author Information

  1. Széchenyi István University, Department of Mathematics, P.O.Box 701, H-9007 Györ, Hungary

*Fax: +36 96 503 461

Publication History

  1. Issue published online: 27 DEC 2004
  2. Article first published online: 27 DEC 2004

SEARCH

SEARCH BY CITATION

ARTICLE TOOLS

Get PDF (149K)

References

  • [1]
    E. J. Kansa, Multiquadtrics - a Scattered Data Approximation Scheme with Application to Computational Fluid Dynakmics I-II, Computers Math. Applic. 19 (8/9, 127-161 (1990).
  • [2]
    C. Gáspár, Multi-level biharmonic and bi-Helmholtz interpolation with application to the boundary element method. Engineering Analysis with Boundary Elements 24, 559-573 (2000).
  • [3]
    C. Gáspár, Fast Multi-Level Meshless Methods Based on the Implicit Use of Radial Basis Functions. In: Meshfree methods for partial differential equations, ed. by M.Griebel, M.A.Schweitzer. Lecture notes in computational science and engineering Vol. 26. (Springer, Berlin, Heldelberg, New York, 2002), 143-160.
  • [4]
    C. Gáspár, Boundary interpolation vs boundary elements: theory and some applications. Proc. of the 26thWorld Conference on Boundary Elements and other Mesh Reduction Methods, Bologna, Italy, 19-21 April, 2004, ed. by C.A.Brebbia, (Witpress, Southampton, 2004) 143-152.
  • [5]
    M. A. Golberg, C. S. Chen, H. Bowman, Some recent results and proposals for the use of radial basis functions in the BEM. Engineering Analysis with Boundary Elements, 23, 285-296, (1999).
Get PDF (149K)