In the present paper we propose a product integration rule for hypersingular integrals on the positive semi-axis. The rule is based on an approximation of the density function f by a suitable truncated Lagrange polynomial. We discuss theoretical aspects by proving stability and convergence of the procedure for density functions f belonging to weighted uniform spaces. Moreover, we give some computational details for the effective construction of the rule coefficients. For the sake of completeness, we present some numerical tests that support the theoretical estimates and some comparisons with other numerical methods
In the present paper we introduce and study an extended product quadrature rule to approximate Hadam...
The paper deals with the approximation of integrals of the type I(f , y) =: \int_{0}^{+\infty} f (x)...
The paper deals with the approximation of integrals of the type I(f , y) =: \int_{0}^{+\infty} f (x)...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
This paper deals with a quadrature rule for the numerical evaluation of hypersingular integrals of h...
This paper deals with a quadrature rule for the numerical evaluation of hypersingular integrals of h...
This paper deals with a quadrature rule for the numerical evaluation of hypersingular integrals of h...
In this paper we propose some different strategies to approximate hypersingular integrals. Hadamard ...
In this paper we propose some different strategies to approximate hypersingular integrals. Hadamard ...
In the present paper we introduce and study an extended product quadrature rule to approximate Hadam...
In the present paper we introduce and study an extended product quadrature rule to approximate Hadam...
In the present paper we introduce and study an extended product quadrature rule to approximate Hadam...
In the present paper we introduce and study an extended product quadrature rule to approximate Hadam...
The paper deals with the approximation of integrals of the type I(f , y) =: \int_{0}^{+\infty} f (x)...
The paper deals with the approximation of integrals of the type I(f , y) =: \int_{0}^{+\infty} f (x)...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
In the present paper we propose a product integration rule for hypersingular integrals on the positi...
This paper deals with a quadrature rule for the numerical evaluation of hypersingular integrals of h...
This paper deals with a quadrature rule for the numerical evaluation of hypersingular integrals of h...
This paper deals with a quadrature rule for the numerical evaluation of hypersingular integrals of h...
In this paper we propose some different strategies to approximate hypersingular integrals. Hadamard ...
In this paper we propose some different strategies to approximate hypersingular integrals. Hadamard ...
In the present paper we introduce and study an extended product quadrature rule to approximate Hadam...
In the present paper we introduce and study an extended product quadrature rule to approximate Hadam...
In the present paper we introduce and study an extended product quadrature rule to approximate Hadam...
In the present paper we introduce and study an extended product quadrature rule to approximate Hadam...
The paper deals with the approximation of integrals of the type I(f , y) =: \int_{0}^{+\infty} f (x)...
The paper deals with the approximation of integrals of the type I(f , y) =: \int_{0}^{+\infty} f (x)...