A novel RBF collocation method using fictitious centres
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[1] Dan Wang,et al. The MAPS based on trigonometric basis functions for solving elliptic partial differential equations with variable coefficients and Cauchy-Navier equations , 2019, Math. Comput. Simul..
[2] R. Franke. Scattered data interpolation: tests of some methods , 1982 .
[3] Fangfang Dou,et al. Fundamental kernel-based method for backward space-time fractional diffusion problem , 2016, Comput. Math. Appl..
[4] Lei-Hsin Kuo,et al. On the Selection of a Good Shape Parameter for RBF Approximation and Its Application for Solving PDEs , 2015 .
[5] Yinnian He,et al. Stabilized multiscale finite element method for the stationary Navier–Stokes equations☆ , 2009 .
[6] Yong Duan,et al. Multi-quadric quasi-interpolation method coupled with FDM for the Degasperis-Procesi equation , 2016, Appl. Math. Comput..
[7] Fawang Liu,et al. A novel finite volume method for the Riesz space distributed-order advection–diffusion equation , 2017 .
[8] Shmuel Rippa,et al. An algorithm for selecting a good value for the parameter c in radial basis function interpolation , 1999, Adv. Comput. Math..
[9] B. Fornberg,et al. A numerical study of some radial basis function based solution methods for elliptic PDEs , 2003 .
[10] E. Kansa. MULTIQUADRICS--A SCATTERED DATA APPROXIMATION SCHEME WITH APPLICATIONS TO COMPUTATIONAL FLUID-DYNAMICS-- II SOLUTIONS TO PARABOLIC, HYPERBOLIC AND ELLIPTIC PARTIAL DIFFERENTIAL EQUATIONS , 1990 .
[11] Gregory E. Fasshauer,et al. On choosing “optimal” shape parameters for RBF approximation , 2007, Numerical Algorithms.
[12] Graeme Fairweather,et al. The method of fundamental solutions for elliptic boundary value problems , 1998, Adv. Comput. Math..