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[PDF] Top 20 Numerical solution of nonlinear Hammerstein integral equations by using Legendre-Bernstein basis

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Numerical solution of nonlinear Hammerstein integral equations by using Legendre-Bernstein basis

Numerical solution of nonlinear Hammerstein integral equations by using Legendre-Bernstein basis

... The Bernstein form of a polynomial offers valuable insight into its geo- metrical behavior, and has thus won widespread acceptance as the basis for B´ ezier curves and ... See full document

13

Numerical Solution of Nonlinear Integro Differential Equations with Initial Conditions by Bernstein Operational Matrix of Derivative

Numerical Solution of Nonlinear Integro Differential Equations with Initial Conditions by Bernstein Operational Matrix of Derivative

... for Nonlinear Volterra—Fredholm-Hammerstein Integral Equations,” Communications in Nonlinear Sci- ence and Numerical Simulation, ... See full document

9

Numerical Solution of Singular IVPs of
 Lane-Emden Type Using Integral Operator and
 Radial Basis Functions

Numerical Solution of Singular IVPs of Lane-Emden Type Using Integral Operator and Radial Basis Functions

... Lane-Emden equations, the main difficulty arises in the singularity of the equation at x = ...the solution of Lane-Emden equations as well as those of a variety of nonlinear problems in quantum ... See full document

12

Numerical solution of general nonlinear Fredholm-Volterra integral equations using Chebyshev ‎approximation

Numerical solution of general nonlinear Fredholm-Volterra integral equations using Chebyshev ‎approximation

... these equations with operational ma- trices with more huge computations and opera- tion counts ...the nonlinear Fredholm integral equation to an optimal control problem and then used a linear ... See full document

6

Numerical solution of nonlinear stochastic Itô–Volterra integral equations based on Haar wavelets

Numerical solution of nonlinear stochastic Itô–Volterra integral equations based on Haar wavelets

... Stochastic integral equations are widely applied in engineering, biology, oceanography, physical sciences, ...Volterra integral equations do not have ex- act solutions, so it makes sense to ... See full document

14

Numerical solution of Hammerstein integral equation using Chebyshev wavelet method

Numerical solution of Hammerstein integral equation using Chebyshev wavelet method

... with nonlinear boundary conditions. In this paper, we consider the nonlinear Fredholm-Hammerstein integral equations and nonlinear Volterra-Hammerstein integral ... See full document

20

Hybrid of Rationalized Haar Functions Method for Mixed Hammerstein Integral Equations

Hybrid of Rationalized Haar Functions Method for Mixed Hammerstein Integral Equations

... solving nonlinear mixed Hammerstein integral ...Several numerical methods for approximating the solution of Hammerstein integral equations are ... See full document

5

Numerical solution of nonlinear Fredholm-Volterra integral equations via Bell polynomials

Numerical solution of nonlinear Fredholm-Volterra integral equations via Bell polynomials

... basis. In the following of this section, we introduce the concept of operational matrix of product. Suppose that U be a column vector and X(x) be the Bell vector which was defined in Eq. (2.2). The matrix ˆ U of ... See full document

15

A solution for Volterra Integral Equations of the First Kind Based on Bernstein Polynomials

A solution for Volterra Integral Equations of the First Kind Based on Bernstein Polynomials

... the solution of linear and nonlinear Volterra integral equations of the first ...on Bernstein polynomi- ...Volterra integral equa- tions of the first kind is very effective, ... See full document

9

Legendre polynomials for numerical solution of linear fuzzy Fredholm
 integral equations

Legendre polynomials for numerical solution of linear fuzzy Fredholm integral equations

... a numerical method is proposed for solving the fuzzy linear Fredholm integral equations of the second ...choose Legendre polynomials as basis functions and collocation method to ... See full document

5

Numerical investigation of nonlinear volterra hammerstein integral equations via single term haar wavelet series

Numerical investigation of nonlinear volterra hammerstein integral equations via single term haar wavelet series

... given integral equation into a system of non-linear equations, which has to be solved with some kind of iterative ...the solution may be evaluated analytically only in favorable cases, while in ... See full document

5

Numerical solution of linear integral equations system using the Bernstein collocation method

Numerical solution of linear integral equations system using the Bernstein collocation method

... solving integral equations. Since these equations usually cannot be solved explicitly, so it is required to obtain approximate ...numerous numerical methods which have been focusing on the ... See full document

15

A positive fixed point theorem with applications to systems of Hammerstein integral equations

A positive fixed point theorem with applications to systems of Hammerstein integral equations

... of Hammerstein integral equations has been widely studied; see for example [–] and references ...of Hammerstein integral equations of the ... See full document

10

Application of ‎F‎uzzy Bicubic Splines Interpolation for Solving ‎T‎wo-Dimensional Linear Fuzzy Fredholm Integral ‎Equations‎‎

Application of ‎F‎uzzy Bicubic Splines Interpolation for Solving ‎T‎wo-Dimensional Linear Fuzzy Fredholm Integral ‎Equations‎‎

... The paper is organized as follows: Some nota- tions and theorems about the structure of fuzzy sets are reviewed in Section 2. In Section 3, at first, we review two-dimensional fuzzy splines in- terpolation. Also, we ... See full document

12

RBF-Chebychev direct method for solving variational problems

RBF-Chebychev direct method for solving variational problems

... [7] C. Franke , R. Shaback, Solving Partial Differential Equations by collocation using Radial Basis Dunctions, Applied Mathematics and Computation, Volume 93, Issue 1 (1998) , pp. 73-82. [8] I. M. ... See full document

9

Gauss Legendre Iterative Methods and Their Applications on Nonlinear Systems and BVP ODEs

Gauss Legendre Iterative Methods and Their Applications on Nonlinear Systems and BVP ODEs

... How to cite this paper: Liu, Z.L. and Sun, G.Q. (2016) Gauss-Legendre Iterative Me- thods and Their Applications on Nonlinear Systems and BVP-ODEs. Journal of Applied Mathematics and Physics , 4, 2038-2046. ... See full document

9

On coupled systems of Hammerstein integral equations

On coupled systems of Hammerstein integral equations

... about Hammerstein-type coupled systems of integral equations, we refer [12], where, by a special cone and using fixed point index theory, Cui and Sun, inves- tigate the existence of positive ... See full document

14

Application of modified hat functions for solving nonlinear quadratic integral equations

Application of modified hat functions for solving nonlinear quadratic integral equations

... In this section, for confirming the accuracy of the proposed scheme in the previous section analytically, we provide an upper bound for difference between the exact solution of (1) and our approximated ... See full document

21

Numerical solution of nonlinear fractional integro-differential equation by Collocation method

Numerical solution of nonlinear fractional integro-differential equation by Collocation method

... and Legendre polynomials are well known family of orthogonal polynomials on the interval [−1,1] that have many applications and widely used because of their good properties in the approximation of ...a ... See full document

7

On hybrid temporal basis functions for stable numerical solution of time domain boundary integral equations

On hybrid temporal basis functions for stable numerical solution of time domain boundary integral equations

... from using Lag- (3,0) for all three types of interpolations where the spectral resolution would be limited to about 25 points per ...schemes using the Lagrange basis functions are Lag-(3,0)-(4,0)- ... See full document

18

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