Natural Science

Natural Science

ISSN Print: 2150-4091
ISSN Online: 2150-4105
www.scirp.org/journal/ns
E-mail: ns@scirp.org
"Solving high-order nonlinear Volterra-Fredholm integro-differential equations by differential transform method"
written by Salah H. Behiry, Saied I. Mohamed,
published by Natural Science, Vol.4 No.8, 2012
has been cited by the following article(s):
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[12] Approximate Solutions for a Class of Nonlinear Fredholm and Volterra Integro-Differential Equations Using the Polynomial Least Squares Method
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[13] New Development of Homotopy Analysis Method for a Non-linear Integro-Differential Equations with initial conditions
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[14] 2-Assist. prof. Dr. Abdulateef Hassan Shoman and Lec-turer Dr. Ali Hassan Zayer Some reliable techniques for solving higher-orderVolterra integro-differential …
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[15] BOOLE COLLOCATION METHOD BASED ON RESIDUAL CORRECTION FOR SOLVING LINEAR FREDHOLM INTEGRO-DIFFERENTIAL EQUATION
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[16] Numerical Solution for Nonlinear High-Order Volterra and Fredholm Differential Equation Using Boubaker Polynomial Method
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[17] SOLVING HIGHER-ORDER INTEGRO DIFFERENTIAL EQUATIONS BY VIM AND MHPM
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[18] A new multiscale algorithm for solving second order boundary value problems
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[19] Solving Mixed Volterra-Fredholm Integro Differential Equations by Using HAM
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[20] Exponential spline for the numerical solutions of linear Fredholm integro-differential equations
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[21] A fast multiscale Galerkin method for solving second order linear Fredholm integro-differential equation with Dirichlet boundary conditions
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[22] Solving Integro-Differential Equations by Using Numerical Techniques
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[23] THE RELIABLE MODIFIED OF ADOMIAN DECOMPOSITION METHOD FOR SOLVING INTEGRO-DIFFERENTIAL EQUATIONS
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[24] Exponential spline method for approximation solution of Fredholm integro-differential equation
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[25] The Solution of Linearised Korteweg-de Vries Equation Using the Differential Transform Method
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[26] A Thesis Submitted In Partial Fulfillment Of The Requirements For The Degree Of Master's In Mathematic
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[27] Homotopy Analysis Method for the First Order Fuzzy Volterra-Fredholm Integro-differential Equations
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[28] Recent advances on reliable methods for solving Volterra-Fredholm integral and integro-differential equations
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[29] Solutions of Nonlinear Volterra-Fredholm Integro-Differential Equations
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[30] The combined Modified Laplace with Adomian decomposition method for Solving the nonlinear Volterra-Fredholm Integro Differential Equations
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[31] THE COMBINED MODIFIED LAPLACE WITH ADOMIAN DECOMPOSITION METHOD FOR SOLVING THE NONLINEAR VOLTERRA-FREDHOLM INTEGRO DIFFERENTIAL EQUATIONS
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[33] Numerical solution of high-order linear integro-differential equations with variable coefficients using two proposed schemes for rational Chebyshev functions
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[34] A pertinent approach to solve nonlinear fuzzy integro-differential equations
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[35] Generalized Differential Transformation Method for Solving System of Linear Volterra Integro-Differential Equations of Fractional Order
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[36] Using Bernstein Polynomials Method for Solving High-order Nonlinear Volterra-Fredholm Integro Differential Equation
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[37] A multiscale Galerkin method for second-order boundary value problems of Fredholm integro-differential equation
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[38] 3-RD ORDER VOLTERRA-FREDHOLM INTEGRO-DIFFERENTIAL EQUATION USING BERNSTEIN POLYNOMIALS METHOD
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[39] Solution of nonlinear Fredholm integro-differential equations using a hybrid of block pulse functions and normalized Bernstein polynomials
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[40] Nonlinear Fredholm integro-differential equations by hybrid of block pulse functions and normalized Bernstein polynomials
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[42] COLLOCATION APPROXIMATION METHODS FOR THE NUMERICAL SOLUTIONS OF GENERAL nth ORDER NONLINEAR INTEGRO-DIFFERENTIAL EQUATIONS BY CANONICAL POLYNOMIAL
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