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[HTML][HTML] New algorithms for the numerical solution of nonlinear Fredholm and Volterra integral equations using Haar wavelets
I Aziz - Journal of Computational and Applied Mathematics, 2013 - Elsevier
Two new algorithms based on Haar wavelets are proposed. The first algorithm is proposed
for the numerical solution of nonlinear Fredholm integral equations of the second kind, and …
for the numerical solution of nonlinear Fredholm integral equations of the second kind, and …
A new approach to the numerical solution of Volterra integral equations by using Bernstein's approximation
In this paper, we present a numerical method for solving Volterra integral equations of the
second kind (VK2), first kind (VK1) and even singular type of these equations. The proposed …
second kind (VK2), first kind (VK1) and even singular type of these equations. The proposed …
Sixth‐Kind Chebyshev and Bernoulli Polynomial Numerical Methods for Solving Nonlinear Mixed Partial Integrodifferential Equations with Continuous Kernels
AM Al-Bugami, MA Abdou… - Journal of Function …, 2023 - Wiley Online Library
In the present paper, a new efficient technique is described for solving nonlinear mixed
partial integrodifferential equations with continuous kernels. Using the separation of …
partial integrodifferential equations with continuous kernels. Using the separation of …
Numerical analysis of fractional Volterra integral equations via Bernstein approximation method
F Usta - Journal of Computational and Applied Mathematics, 2021 - Elsevier
In this study, Bernstein approximation method has been applied along with Riemann–
Liouville fractional integral operator to solve both the second and the first kind of fractional …
Liouville fractional integral operator to solve both the second and the first kind of fractional …
[HTML][HTML] Bernoulli polynomials for the numerical solution of some classes of linear and nonlinear integral equations
S Bazm - Journal of Computational and Applied Mathematics, 2015 - Elsevier
A new operational matrix for integration of Bernoulli polynomials is introduced. By using this
new operational matrix of integration and the so-called collocation method, linear Volterra …
new operational matrix of integration and the so-called collocation method, linear Volterra …
A force identification method using cubic B-spline scaling functions
For force identification, the solution may differ from the desired force seriously due to the
unknown noise included in the measured data, as well as the ill-posedness of inverse …
unknown noise included in the measured data, as well as the ill-posedness of inverse …
Numerical solution of stochastic integral equations by using Bernoulli operational matrix
R Zeghdane - Mathematics and Computers in Simulation, 2019 - Elsevier
In this paper, a new computational method based on stochastic operational matrix for
integration of Bernoulli polynomials is proposed for solving nonlinear Volterra–Fredholm …
integration of Bernoulli polynomials is proposed for solving nonlinear Volterra–Fredholm …
[PDF][PDF] Use of Bernstein polynomials in numerical solutions of Volterra integral equations
S Bhattacharya, BN Mandal - 2008 - dspace.isical.ac.in
Use of Bernstein Polynomials in Numerical Solutions of Volterra Integral Equations Page 1
Applied Mathematical Sciences, Vol. 2, 2008, no. 36, 1773 - 1787 Use of Bernstein Polynomials …
Applied Mathematical Sciences, Vol. 2, 2008, no. 36, 1773 - 1787 Use of Bernstein Polynomials …
[HTML][HTML] Numerical solution of the Fredholm and Volterra integral equations by using modified Bernstein–Kantorovich operators
The main aim of this paper is to numerically solve the first kind linear Fredholm and Volterra
integral equations by using Modified Bernstein–Kantorovich operators. The unknown …
integral equations by using Modified Bernstein–Kantorovich operators. The unknown …
[PDF][PDF] Numerical solution of fractional Volterra integral equations based on rational chebyshev approximation
We aim to give the numerical method for solving the fractional Volterra integral equations of
first and second kinds. We here use the techniques based upon rational Chebyshev …
first and second kinds. We here use the techniques based upon rational Chebyshev …