A special version of the collocation method for integral equations of the first kind

Differential Equations ◽

10.1134/s0012266107090108 ◽

2007 ◽

Vol 43 (9) ◽

pp. 1271-1276

Author(s):

N. S. Gabbasov

Keyword(s):

Integral Equations ◽

Collocation Method ◽

Special Version

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Special version of the collocation method for integral equations of the second kind with singularities in the kernel

Differential Equations ◽

10.1134/s001226611509013x ◽

2015 ◽

Vol 51 (9) ◽

pp. 1236-1242

Author(s):

N. S. Gabbasov ◽

Z. Kh. Galimova

Keyword(s):

Integral Equations ◽

Collocation Method ◽

Special Version

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Special Version of Collocation Method for Integral Equations of the Third Kind With Fixed Singularities in a Kernel

Russian Mathematics ◽

10.3103/s1066369x18050031 ◽

2018 ◽

Vol 62 (5) ◽

pp. 16-22

Author(s):

N. S. Gabbasov ◽

Z. Kh. Galimova

Keyword(s):

Integral Equations ◽

Collocation Method ◽

The Third ◽

Special Version

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A Special Version of the Collocation Method for Integral Equations of the Third Kind

Differential Equations ◽

10.1007/s10625-006-0013-4 ◽

2005 ◽

Vol 41 (12) ◽

pp. 1768-1774 ◽

Author(s):

N. S. Gabbasov

Keyword(s):

Integral Equations ◽

Collocation Method ◽

The Third ◽

Special Version

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Numerical solution of special 2D Fredholm-Volterra integral equations using barycentric Gegenbauer interpolation collocation method

Journal of Physics Conference Series ◽

10.1088/1742-6596/1634/1/012099 ◽

2020 ◽

Vol 1634 ◽

pp. 012099

Author(s):

Hongyan Liu ◽

Jin Huang

Keyword(s):

Numerical Solution ◽

Integral Equations ◽

Collocation Method ◽

Volterra Integral Equations

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Collocation method for Fredholm and Volterra integral equations

10.1108/03684921311323653 ◽

2013 ◽

Vol 42 (3) ◽

pp. 400-412 ◽

Author(s):

Jalil Rashidinia ◽

Zahra Mahmoodi

Keyword(s):

Integral Equations ◽

Collocation Method ◽

Volterra Integral Equations

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An $hp$-spectral collocation method for nonlinear Volterra integral equations with vanishing variable delays

Mathematics of Computation ◽

10.1090/mcom/3023 ◽

2015 ◽

Vol 85 (298) ◽

pp. 635-666 ◽

Author(s):

Wang Zhong-qing ◽

Sheng Chang-tao

Keyword(s):

Integral Equations ◽

Collocation Method ◽

Volterra Integral Equations ◽

Spectral Collocation Method ◽

Spectral Collocation ◽

Variable Delays

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A meshless discrete collocation method for the numerical solution of singular-logarithmic boundary integral equations utilizing radial basis functions

Applied Mathematics and Computation ◽

10.1016/j.amc.2017.07.073 ◽

2017 ◽

Vol 315 ◽

pp. 424-444 ◽

Author(s):

Pouria Assari ◽

Mehdi Dehghan

Keyword(s):

Numerical Solution ◽

Integral Equations ◽

Collocation Method ◽

Radial Basis Functions ◽

Boundary Integral Equations ◽

Boundary Integral ◽

Basis Functions ◽

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On the Numerical Solution of Logarithmic Boundary Integral Equations Arising in Laplace's Equations Based on the Meshless Local Discrete Collocation Method

Advances in Applied Mathematics and Mechanics ◽

10.4208/aamm.oa-2018-0050 ◽

2019 ◽

Vol 11 (4) ◽

pp. 807-837 ◽

Author(s):

global sci

Keyword(s):

Numerical Solution ◽

Integral Equations ◽

Collocation Method ◽

Boundary Integral Equations ◽

Boundary Integral

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A computational approach for solving fractional integral equations based on Legendre collocation method

Mathematical Sciences ◽

10.1007/s40096-019-0292-6 ◽

2019 ◽

Vol 13 (3) ◽

pp. 231-240

Author(s):

A. Yousefi ◽

S. Javadi ◽

E. Babolian

Keyword(s):

Integral Equations ◽

Collocation Method ◽

Fractional Integral ◽

Computational Approach ◽

Legendre Collocation Method

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A collocation method for nonlinear Cauchy singular integral equations

Journal of Computational and Applied Mathematics ◽

10.1016/s0377-0427(99)00117-x ◽

2000 ◽

Vol 115 (1-2) ◽

pp. 283-300 ◽

Author(s):

Peter Junghanns ◽

Katja Müller

Keyword(s):

Integral Equations ◽

Collocation Method ◽

Singular Integral ◽

Singular Integral Equations ◽

Cauchy Singular Integral

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