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[PDF] Top 20 Solving singular integral equations by using orthogonal polynomials

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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 corresponding to ... See full document

15

Discrete collocation method for Volterra type weakly singular integral equations with logarithmic kernels

Discrete collocation method for Volterra type weakly singular integral equations with logarithmic kernels

... untz-logarithmic polynomials as well as the generalized Gauss quadrature method for the integrals with logarithmic weight ...method using M¨ untz-logarithmic polynomials to approximate the solution ... See full document

24

Classical 2 orthogonal polynomials and differential equations

Classical 2 orthogonal polynomials and differential equations

... multiple orthogonal polynomials, there is a rich bibliography [2–4, ...and integral representations of the linear forms £ 0 and £ 1 have been established ... See full document

32

Some Estimates of Integrals with a Composition Operator

Some Estimates of Integrals with a Composition Operator

... The purpose of this paper is to establish the Poincar´e-type inequalities for the composition of the homotopy operator T, differential operator d, and Green’s operator G under Lipschitz and BMO norms. One of the reasons ... See full document

10

The Approximate Solution for Solving Linear Volterra Weakly Singular Integro-Differential 
              Equations by Using Chebyshev Polynomials of the First Kind

The Approximate Solution for Solving Linear Volterra Weakly Singular Integro-Differential Equations by Using Chebyshev Polynomials of the First Kind

... Chebyshev polynomials method of the first kindof degree n to solve linear Volterra weakly singular integro- differential equations (LVWSIDEs) of the second ...weakly singular integro- ... See full document

8

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

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

... for solving nonlinear Fredholm-Volterra integral equations, ...Bell polynomials. By using these matrices, nonlinear Fredholm-Volterra integral equations reduce to the ... See full document

15

Numerical Solutions of Volterra Equations Using Galerkin Method with Certain Orthogonal Polynomials

Numerical Solutions of Volterra Equations Using Galerkin Method with Certain Orthogonal Polynomials

... Volterra integral equations using Ga- lerkin ...terra integral equations of the first and second kind respectively using orthogonal polynomials as trial functions ... See full document

7

Comparing chebyshev polynomials and adomian decomposition method in solving nonlinear volterra integral equations of second kind

Comparing chebyshev polynomials and adomian decomposition method in solving nonlinear volterra integral equations of second kind

... the integral equation can be classified into two classes, which are Volterra integral equations and Fredholm integral ...Volterra integral equations are special type of ... See full document

19

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

Singular Integral Equations in Electromagnetic Waves Reflection Modeling

Singular Integral Equations in Electromagnetic Waves Reflection Modeling

... of solving a system of Maxwell equations in non-regular infinite ...hypersingular integral equations solved by specially developed numerical algorithms utilizing a singularity isolating ... See full document

6

Solving Singular Partial Integro-Di¤Erential Equations Using Taylor Series

Solving Singular Partial Integro-Di¤Erential Equations Using Taylor Series

... . Equations of this form are usually difficult to solve analytically so it is required to obtain an efficient approximate or numerical ...integro-differential equations has been proposed by collocation ... See full document

6

A Direct Method for Numerically Solving
 Integral Equations System Using Orthogonal
 Triangular Functions

A Direct Method for Numerically Solving Integral Equations System Using Orthogonal Triangular Functions

... Fredholm integral equations system to a set of algebraic ...obtained using the TFs is quite satis- factory in comparison with the other ...the integral equations system given in Example ... See full document

11

Chebyshev Polynomials for Solving a Class of Singular Integral Equations

Chebyshev Polynomials for Solving a Class of Singular Integral Equations

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

12

Solving linear integral equations with Fibonacci polynomials

Solving linear integral equations with Fibonacci polynomials

... weakly singular kernels where the au- thors transform integral equation to linear differential equation ...Chebyshev polynomials, Leg- endre wavelets, Bernoulli series, Euler series, Legendre series ... See full document

5

Approximate solution of a system of singular integral equations of the first kind by using Chebyshev polynomials

Approximate solution of a system of singular integral equations of the first kind by using Chebyshev polynomials

... The aim of the present work is to introduce a method based on the Cheby- shev polynomials for numerical solution of a system of Cauchy type singular integral equations of the first kind on a ... See full document

17

Fractional Calculus for Solving generalized Abel’s Integral Equations using Chebyshev  Polynomials

Fractional Calculus for Solving generalized Abel’s Integral Equations using Chebyshev Polynomials

... This section is devoted to computational results.We apply the presented method in this paper and solve several examples. Those examples are chosen whose exact solutions exist.All of the computations have been done ... See full document

5

Considerations about Using Truncation Method to Treat the Singularities when Solving with Higher Order Boundary Elements the Boundary Integral Equation of the Compressible Fluid Flow

Considerations about Using Truncation Method to Treat the Singularities when Solving with Higher Order Boundary Elements the Boundary Integral Equation of the Compressible Fluid Flow

... on solving the singular boundary integral equation with quadratic boundary elements of lagrangean ...the singular integrals. The singular boundary equation obtained with the direct ... See full document

5

Application of Triangular Functions to Numerical Solution of Stochastic Volterra Integral Equations

Application of Triangular Functions to Numerical Solution of Stochastic Volterra Integral Equations

... This paper is organized as follows: In the next section we review one-dimensional triangular functions. Section 3, presents stochastic concept that is used in this paper. Section 4, introduces stochastic integration ... See full document

9

On the stationary vibrations of a rectangular plate subjected to stress prescribed partially at the circumference

On the stationary vibrations of a rectangular plate subjected to stress prescribed partially at the circumference

... Using the finite Fourier transformation, the problem is converted to a singular integral equation that in turn can be reduced to an infinite system of algebraic equations.. The truncatio[r] ... See full document

6

Laplace homotopy analysis method for solving linear partial differential equations using a fractional derivative with and without kernel singular

Laplace homotopy analysis method for solving linear partial differential equations using a fractional derivative with and without kernel singular

... Madani in [] has compared the approximate solutions obtained by means of LHAM in a wide range of the problem’s domain with those results obtained from the exact analytical solutions and the HAM. This comparison shows a ... See full document

17

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