Since various problems in science and engineering fields can be modeled by nonlinear Volterra-Fredholm integral equations, the main focus of this study is to present an effective numerical method for solving them.
M. Roodaki, Z. JafariBehbahani
doaj
Numerical solution of linear and nonlinear Fredholm integral equations by using weighted mean-value theorem. [PDF]
Altürk A.
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Random search algorithm for solving the nonlinear Fredholm integral equations of the second kind. [PDF]
Hong Z, Yan Z, Yan J.
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Solving singularly perturbed fredholm integro-differential equation using exact finite difference method. [PDF]
Badeye SR, Woldaregay MM, Dinka TG.
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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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A symbolic dataset for large language models to solve second kind Fredholm integral equations. [PDF]
Dana Mazraeh H +3 more
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Proximal Causal Inference without Uniqueness Assumptions. [PDF]
Zhang J, Li W, Miao W, Tchetgen ET.
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Existence and uniqueness of solutions for fuzzy fractional integro-differential equations with boundary conditions. [PDF]
K A, V P, Kausar N, Salman MA.
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Fredholm boundary-value problem for the system of fractional differential equations. [PDF]
Boichuk O, Feruk V.
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A numerical approach to fractional Volterra-Fredholm integro-differential problems using shifted Chebyshev spectral collocation. [PDF]
Hamood MM, Sharif AA, Ghadle KP.
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