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Numerical solution of fuzzy linear Volterra-Fredholm-Hammerestein integral equations via collocation method based on radial basis functions

机译：基于径向基函数的搭配方法通过搭配方法模糊线性Volterra-Fredholm-Hammerestion整体方程的数值解

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Z. Mosayebi;
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2. A meshless discrete collocation method for the numerical solution of singular-logarithmic boundary integral equations utilizing radial basis functions [J] . Assari Pouria, Dehghan Mehdi Applied mathematics and computation . 2017,第期

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3. Numerical Solution of Nonlinear Schrodinger Equations by Collocation Method Using Radial Basis Functions [J] . Sirajul Haq, Siraj-Ul-Islam, Marjan Uddin Computer Modeling in Engineering & Sciences . 2009,第2期

机译：径向基函数配点法求解非线性薛定inger方程
4. Extending the local radial basis function collocation methods for solving semi-linear partial differential equations [C] . G. Gutierrez, O. R. Baquero, J. M. Valencia, World Conference on Boundary Elements and Other Mesh Reduction Methods . 2009

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7. A comparison analysis between unsymmetric and symmetric radial basis function collocation methods for the numerical solution of partial differential equations [O] . Power H., Barraco V. 2002

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8. Numerical Solution of Nonlinear Volterra Integral Equations of the Second Kind by Collocation and Iterated Collocation Methods [R] . Blom, J. G., Brunner, H. 1985

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Numerical solution of fuzzy linear Volterra-Fredholm-Hammerestein integral equations via collocation method based on radial basis functions

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