Created on 27 November 2000

Listed below is the set of refereed and accepted papers that will appear in the special issue of Computers and Mathematics with Applications:

1. G. Allasia, "Approximating potential integrals by cardinal basis interpolants on multivariate scattered data"
Contact: Giampietro Allasia <allasia@dm.unito.it>

2. K.Balakrishnan, P. Sureshkumar, and P.A. Ramachandran."An operator splitting method radial basis function method for the solution of transient nonlinear Poisson problems"
Contact: P. Ramachandran <rama@wuche3.che.wustl.edu>

3. B.J.C. Baxter, "Preconditioned conjugate gradients, radial basis functions, and Toeplitz matrices"
Contact : Dr. B.J.C. Baxter" <b.baxter@ic.ac.uk>

4. J. Behrens and A. Iske, " Grid-free adaptive semi-Lagrangian advection using radial basis functions"
Contact : Armin Iske <iske@mathematik.tu-muenchen.de>

5. T. Belytschko and S. Xiao, "Stability analysis of particle methods with corrected derivatives"
Contact: Ted Belytschko <tedbelytschko@nwu.edu>

6. C.Y. Chan and L. Ke, "Numerical computations for singular semilinear elliptic boundary value problems"
Contact: "C. Y. Chan" <chan@louisiana.edu>

7. C.S. Chen, M. Ganesh, M.A. Golberg, and A.H.D. Cheng, "Multilevel compact radial functions based computational schemes for some elliptic problems".
Contact: "C. S. Chen" <chen@nevada.edu>

8. W. Chen and M. Tanaka, "A meshless, integration-free, and boundary-only RBF technique".
Contact: Wen Chen, chenw@homer.shinshu-u.ac.jp

9. F. Dodu and C. Rabut, "Vectorial interpolation using radial basis like functions".
Contact: Christophe Rabut <Christophe.Rabut@gmm.insa-tlse.fr>

10.T.A. Driscoll and B. Fornberg, "Interpolation in the limit of increasingly flat radial basis functions".
Contact: Bengt.Fornberg@colorado.edu

11.G. E. Fasshauer, "Newton Iteration with Multiquadrics for the Solution of Nonlinear PDEs".
Contact: Greg Fasshauer <fass@amadeus.math.iit.edu>

12. A.I. Fedoseyev, M.J. Friedman, and E.J. Kansa, "Improved multiquadric method for elliptic partial differential equations via PDE collocation on the boundary"
Contact: Alex Fedoseyev <alex@uahtitan.uah.edu>

 13.W. F. Florez and H. Power, " DRM multi-domain mass conservative interpolation approach for the BEM solution of the two-dimensional Navier-Stokes equations.
Contact: Prof. Henry Power Henry.Power@nottingham.ac.uk

 14.B. Fornberg, T.A. Driscoll, G. Wright, and R. Charles, "Observations on the behavior of radial basis function approximations near boundaries".
Contact: Bengt.Fornberg@colorado.edu

15.E.A. Galperin and E. J. Kansa, "Application of Global Optimization and Radial Basis Functions to Numerical Solutions of Weakly Singular Volterra Integral Equations".
Contact : E.J. Kansa, Ed Kansa <kansa1@llnl.gov>

16. E.J. Kansa, "Local, point-wise rotational transformations of the conservation equations into stream-wise coordinates".
Contact : E.J. Kansa, Ed Kansa <kansa1@llnl.gov> 

17. Y.C. Hon, "A quasi-radial basis functions method for American option pricing".
Contact: Benny Hon <MAYCHON@cityu.edu.hk>

18. X-G. Hu, T-S. Ho, H. Rabitz, and A. Askar, "Multivariate radial basis interpolation for solving quantum fluid dynamical equations".
Contact: Xuguang Hu <xuguang@dvorak.Princeton.EDU>

19.D.E. Myers, S, DeIaco, D Posa and L De Cesare, "Space-Time Radial Basis Functions".
Contact: "Donald E. Myers" <myers@math.arizona.edu>

20. H. Power and V. Barraco, "A comparison analysis between unsymmetric and symmetric radial basis function collocation methods for the numerical solution of partial differential equations".
Contact: Prof. Henry Power; Henry.Power@nottingham.ac.uk

21.S.M. Wong, Y.C. Hon, and T.S.Li, "A meshless multi-layer model using radial basis functions or hydrodynamics computations".
Contact: Benny Hon <MAYCHON@cityu.edu.hk>

22. D.L. Young, C.C. Tsai, T.I. Eldho and A.H.-D. Cheng, " Solution of Stokes flow using an iterative DRBEM based on compactly-supported, positive-definite radial basis functions".
Contact: Alexander Cheng <cheng@ce.udel.edu>