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<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‎\begin{thebibliography}{99}‎</p>
<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‎\begin{latin}‎</p>
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<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‎\bibitem{Buh} M.D‎. ‎Buhmann‎, ‎Multivariate cardinal interpolation with radial basis functions‎, ‎\textit{Constr‎. ‎Approx.} 6 (1990)‎, ‎225--255‎.</p>
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<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‎\bibitem{Sch5} R‎. ‎Schaback‎, ‎\textit{Kernel-Based Meshless Methods}‎, ‎Lecture Note‎, ‎G\&quot;{o}ttingen‎, ‎2011‎.</p>
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<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‎\bibitem{WangH} H‎. ‎Wang‎, ‎An efficient Chebyshev-Tau spectral method for Ginzburg-Landau-Schr\&quot;{o}dinger equations‎, ‎\textit{Comput‎. ‎Phys‎. ‎Commun.} 181 (2010)‎, ‎325--340‎.</p>
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<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‎\bibitem{Wend} H‎. ‎Wendland‎, ‎\textit{Scattered Data Approximation}‎, ‎Cambridge University Press‎, ‎2005‎.</p>
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<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‎\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.</p>
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<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‎\bibitem{Wu} Z.M‎. ‎Wu‎, ‎Multivariate compactly supported positive deﬁnite radial functions‎, ‎\textit{Adv‎. ‎in Comput‎. ‎Math.} 4 (1995)‎, ‎283--292‎.</p>
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<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">\persian‎</p>
<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">\bibitem{F} ‎</p>
<p dir='rtl' style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‏ر. گوردون‏، ‎‎‎‏‎\textit{مبانی آنالیز ریاضی}‎‎‎‏، ترجمه ارشک حمیدی‏، انتشارات نشر علوم ریاضی‏، 1392.</p>
<p style=" margin-top:0px; margin-bottom:0px; margin-left:0px; margin-right:0px; -qt-block-indent:0; text-indent:0px; -qt-user-state:0;">‎\end{thebibliography}</p></body></html>