Haar wavelets method for solving class of coupled systems of linear fractional Fredholm integro-differential equations. [PDF]
Darweesh A, Al-Khaled K, Al-Yaqeen OA.
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In this paper, we present a numerical solution of nonlinear Volterra-Fredholm integral equations using Haar wavelet collocation method. Properties of Haar wavelet and its operational matrices are utilized to convert the integral equation into a system of
R.A. Mundewadi, S.C. Shiralashetti
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Fredholm boundary-value problem for the system of fractional differential equations. [PDF]
Boichuk O, Feruk V.
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On the convergence of two-dimensional fuzzy Volterra-Fredholm integral equations by using Picard method [PDF]
In this paper we prove convergence of the method of successive approximations used to approximate the solution of nonlinear two-dimensional Volterra-Fredholm integral equations and define the notion of numerical stability of the algorithm with respect to
Ebadian, Ali +2 more
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Solution of nonlinear mixed integral equation via collocation method basing on orthogonal polynomials. [PDF]
Jan AR.
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Numerical solution of fractional boundary value problem with caputo-fabrizio and its fractional integral. [PDF]
Moumen Bekkouche M +2 more
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Solving Fredholm Integral Equations Using Deep Learning. [PDF]
Guan Y, Fang T, Zhang D, Jin C.
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Utilization of Haar wavelet collocation technique for fractal-fractional order problem. [PDF]
Shah K, Amin R, Abdeljawad T.
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A highly accurate Hermite polynomial-based least-squares approach for solving fractional Volterra-Fredholm integro-differential equations. [PDF]
Hamood MM, Sharif AA, Ghadle KP.
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Solving the Integral Differential Equations with Delayed Argument by Using the DTM Method. [PDF]
Hetmaniok E, PleszczyĆski M, Khan Y.
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