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[PDF] Top 20 On The Numerical Solution of Urysohn Integral Equation Using Chebyshev Polynomial

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On The Numerical Solution of Urysohn Integral Equation Using Chebyshev Polynomial

On The Numerical Solution of Urysohn Integral Equation Using Chebyshev Polynomial

... the integral equation, ( ) is the unknown ...this equation are assumed to be continuous and the case of is ...nonlinear integral equations with constant integration ...nonlinear ... See full document

5

Numerical Solution of Fractional Order Delay Differential Equation using Shifted Chebyshev Polynomials of Second Kind

Numerical Solution of Fractional Order Delay Differential Equation using Shifted Chebyshev Polynomials of Second Kind

... shifted Chebyshev Polynomials of second ...shifted chebyshev polynomials of second kind denoted by U n ∗ (x) for all x ∈ [0, 1] by change of variable s = 2x − 1 or x = 1/2(s + 1),thus we can write U n ∗ (x) ... See full document

10

Numerical solution of fractional order Riccati differential equation by differential quadrature method based on Chebyshev polynomials

Numerical solution of fractional order Riccati differential equation by differential quadrature method based on Chebyshev polynomials

... the Chebyshev polynomial-based differential quadrature method to the solution of a fractional-order Riccati differential ...differential equation to a system of algebraic equations. We present ... See full document

13

Numerical Solution of Linear Second Order Ordinary Differential Equations with Mixed Boundary Conditions by Galerkin Method

Numerical Solution of Linear Second Order Ordinary Differential Equations with Mixed Boundary Conditions by Galerkin Method

... The numerical results that are obtained using this method converges to the exact solution as the number of Chebyshev polynomial increases, that will be used as a trial function; and ... See full document

13

Chebyshev Polynomials for Solving a Class of Singular Integral Equations

Chebyshev Polynomials for Solving a Class of Singular Integral Equations

... the numerical solution of singular integral equations by using Chebyshev polyno- mials of first, second, third and fourth kind to obtain systems of linear algebraic equations, these ... See full document

12

Numerical Solution of a Free Boundary Problem from Heat Transfer by the Second Kind Chebyshev Wavelets

Numerical Solution of a Free Boundary Problem from Heat Transfer by the Second Kind Chebyshev Wavelets

... Wavelets were first applied in geophysics to analyze data from seismic surveys, which are used in oil and mineral exploration to get "pictures" of layering in the subsurface rock [13]. There are several bases for ... See full document

8

Numerical Solution of Nonlinear Mixed Integral Equation with a Generalized Cauchy Kernel

Numerical Solution of Nonlinear Mixed Integral Equation with a Generalized Cauchy Kernel

... of Equation (7), we represent the linear term ϑ ( ) ℵ , t from Equation (8) and the nonlinear term γ η ζ ϑ η ζ ( , , ( , ) ) will be represented by the He’s polynomials from Equation (10) and ... See full document

7

Solving singular integral equations by using orthogonal polynomials

Solving singular integral equations by using orthogonal polynomials

... second function of both variables) for some m ≥ 0, 0 < ν ≤ 1, and they are approximated by a finite Chebyshev series of order M . Moreover, for sufficiently large value of M, the homogeneous equation ... See full document

15

Numerical ‎S‎olution of Two-Dimensional Hyperbolic Equations with Nonlocal Integral Conditions Using Radial Basis Functions‎

Numerical ‎S‎olution of Two-Dimensional Hyperbolic Equations with Nonlocal Integral Conditions Using Radial Basis Functions‎

... difference (FDM), finite element (FEM) needs generation of a regular mesh in the domain of the problem which is computationally expensive [1, 2, 3, 4, 5]. During the last decade, mesh- less methods have received much ... See full document

10

A novel approximation method for the 
		solution of Convection Diffusion Equation using Bernstein polynomials

A novel approximation method for the solution of Convection Diffusion Equation using Bernstein polynomials

... [19] Sohrabi S. 2011. Comparison Chebyshev wavelet method with BPFs method for solving Abel’s integral equation. Ain Shams Engineering Journal. 2: 249-254. [20] Li Y. 2011. Solving a nonlinear ... See full document

6

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

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

... As shown by numerical examples, the method in- troduced here can be simply implemented to gen- eral nonlinear integral equations of the second kind. The advantages are much less implemen- tations and fast ... See full document

6

Mixed Integral Equation of Contact Problem in Position and Time

Mixed Integral Equation of Contact Problem in Position and Time

... mixed integral equation of the first kind of type Fredholm- Volterra in position and time, ...Fredholm integral term is considered in a variable position, in the space L 2 [  1 , 1 ] , and has a ... See full document

9

Numerical solution of Hammerstein integral equation using Chebyshev wavelet method

Numerical solution of Hammerstein integral equation using Chebyshev wavelet method

... Hammerstein integral equations of both Fredholm as well as Volterra type by Chebyshev wavelet method which is widely applicable in engineering and ...The Chebyshev wavelets together its properties ... See full document

20

Numerical Solution of Two Dimensional Nonlinear Stochastic Itô Volterra Integral Equations by Applying Block Pulse Functions

Numerical Solution of Two Dimensional Nonlinear Stochastic Itô Volterra Integral Equations by Applying Block Pulse Functions

... For nonlinear determinate Volterra integral equations, Maleknejad et al. [8] and Nemati et al. [6] used two-dimensional block pulse functions and Legendre polynomials to solve those respectively. Both Babolian et ... See full document

14

Numerical Experiments on Eigenvalues of Weakly Singular Integral Equations Using Product Simpson&#039;s Rule

Numerical Experiments on Eigenvalues of Weakly Singular Integral Equations Using Product Simpson's Rule

... the solution of a n×n algebraic eigenvalue ...the numerical methods to solve (1) is to reduce it approximately to an algebraic ...the solution is taken to be the approximate solution of ...The ... See full document

12

Numerical Solution of Freholm Volterra Integral  Equations by Using Scaling Function Interpolation Method

Numerical Solution of Freholm Volterra Integral Equations by Using Scaling Function Interpolation Method

... scaling and wavelet functions make wavelet method more efficiently than other methods such as spline ap- proximations in solving an equation. A lot of computa- tional time and storage capacity can be saved since ... See full document

6

Numerical solution of optimal control problems by using a new second kind Chebyshev wavelet

Numerical solution of optimal control problems by using a new second kind Chebyshev wavelet

... In this research, a new and robust algorithm is proposed for the optimal control problems. The proposed method is a hybrid second kind Chebyshev and wavelet function which has good characteristics of both ... See full document

8

Numerical method for analysis of radiation from thin wire dipole antenna

Numerical method for analysis of radiation from thin wire dipole antenna

... en’s integral equation for mod- eling of radiation from the dipole ...en’s integral equation is solved by the proposed method to obtain the current density on the antenna and its radiation ... See full document

8

Numerical solution of Fokker-Planck equation using the integral radial basis function networks

Numerical solution of Fokker-Planck equation using the integral radial basis function networks

... The present method is verified with some numerical experiments which have been de- scribed in [4, 16, 17]. It is worth noting that the problems are solved on a bounded interval which is uniformly discretized. The ... See full document

9

Dropped Ball Travel Time using Variation and Integration

Dropped Ball Travel Time using Variation and Integration

... a) Suppose that a ball of mass m starts from rest at time t=0 at the initial point at surface and slides downhole along the above wellbore curve under the action of gravity without friction, neglecting the buoyancy ... See full document

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