\begin{thebibliography}{99}
\begin{latin}

\bibitem{Buh} M.D. Buhmann, Multivariate cardinal interpolation with radial basis functions, \textit{Constr. Approx.} 6 (1990), 225--255.

\bibitem{Buh1} M. D. Buhmann, Radial functions on compact support, \textit{Proc. Edin. Math. Soc.} 41 (1998), 33--46.

\bibitem{Deh1} M. Dehghan, M. Tatari, Determination of a control parameter in a one-dimensional parabolic equation using the method of radial basis functions, \textit{Mathematical and Computer Modelling} 44 (2006) 1160-1168.

\bibitem{Fas1} G.E. Fasshauer, Meshfree Methods, \textit{Handbook of Theoretical and Computational Nanotechnology, M. Rieth and W. Schommers (eds.), American Scientific Publishers} (2006), 33--97.

\bibitem{Har} R.L. Hardy, Multiquadric equations of topography and other irregular surfaces, \textit{J. Geophys. Res.} 76 (1971), 1905--1915.

\bibitem{Kan1} E.J. Kansa, Multiquadrics - A scattered data approximation scheme with applications to computational fluid-dynamics - II: Solutions to parabolic, hyperbolic and elliptic partial differential equations, \textit{Computers and Mathematics with Applications} 19 (1990) 147-161.

\bibitem{Sch5} R. Schaback, \textit{Kernel-Based Meshless Methods}, Lecture Note, G\"{o}ttingen, 2011.

\bibitem{WangH} H. Wang, An efficient Chebyshev-Tau spectral method for Ginzburg-Landau-Schr\"{o}dinger equations, \textit{Comput. Phys. Commun.} 181 (2010), 325--340.

\bibitem{Wend} H. Wendland, \textit{Scattered Data Approximation}, Cambridge University Press, 2005.

\bibitem{Wend1} H. Wendland, Piecewise polynomial, positive definite and compactly supported radial functions of minimal degree, \textit{Adv. in Comput. Math.} 4 (1995), 389--396.

\bibitem{Wu} Z.M. Wu, Multivariate compactly supported positive deﬁnite radial functions, \textit{Adv. in Comput. Math.} 4 (1995), 283--292.

\end{latin}
\persian
\bibitem{F} 
ر. گوردون، \textit{مبانی آنالیز ریاضی}، ترجمه ارشک حمیدی، انتشارات نشر علوم ریاضی، 1392.
\end{thebibliography}