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Circumventing the ill-conditioning problem with multiquadric radial basis functions: Applications to elliptic partial differential equations

机译：利用多二次径向基函数规避病态问题：椭圆偏微分方程的应用

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Kansa E.J.; Hon Y.C.;
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2. Numerical solution of differential equations using multiquadric radial basis functions networks. [J] . Mai-Duy N, Tran-Cong T Neural Networks: The Official Journal of the International Neural Network Society . 2001,第2期

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3. Symmetric Radial Basis Function Method for Simulation of Elliptic Partial Differential Equations [J] . Phatiphat Thounthong, Muhammad Nawaz Khan, Iltaf Hussain, Mathematics . 2018,第12期

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5. Adaptive radial basis function methods for the numerical solution of partial differential equations, with application to the simulation of the human tear film. [D] . Heryudono, Alfa R. H. 2008

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6. Colloquium PaperNonlinear partial differential equations and applications: Some nonlinear elliptic equations from geometry [O] . YanYan Li 2007

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7. Circumventing the ill-conditioning problem with multiquadric radial basis functions: Applications to elliptic partial differential equations [O] . E. J. Kansa, Y. C. Hon 1998

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8. Application of multiquadric method for numerical solution of elliptic partial differential equations [R] . Sharan, M., Kansa, E. J., Gupta, S. 1994

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Circumventing the ill-conditioning problem with multiquadric radial basis functions: Applications to elliptic partial differential equations

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