Abstract: The trapezoidal rule for the computation of Hadamard finite-part in-tegrals in boundary element methods is discussed, and the asymptotic expansion of error function is obtained. A series to approach the singular point is constructed and the convergence rate is proved. Based on the asymptotic expansion of the error functional, algorithm with theoretical analysis of the generalized extrapolation are given. Some examples show that the numerical results coincide with the theoretic analysis very well
The accuracy of numerical solutions near singular points is crucial for numerical methods. In this p...
An essential ingredient for all adaptive boundary integral methods is a reliable estimate of the loc...
© 2016, International Journal of Pharmacy and Technology. All rights reserved.Currently, the issues ...
The limiting process that leads to the formulation of hypersingular boundary integral equations is f...
The limiting process that leads to the formulation of hypersingular boundary integral equations is f...
In this paper we propose some different strategies to approximate hypersingular integrals. Hadamard ...
This paper presents a new approach for a posteriori \u27pointwise\u27 error estimation in the bounda...
In this paper, we study the construction of quadrature rules for the approximation of hypersingular ...
The need for hypersingular boundary integral equations in crack problems is motivated through acoust...
This paper presents a new approach for a posteriori 'pointwise ' error estimation in the b...
A new algorithm is presented to provide a general solution for a first type Hyper singular Integral ...
In this paper we analyse the existence of asymptotic expansions of the error of Galerkin methods wit...
The article deals with the analysis of Additive Schwarz preconditioners for the h-version of the bou...
In the present paper the authors propose two numerical methods to approximate Hadamard transforms of...
O Método dos Elementos de Contorno (MEC) vem sendo empregado com sucesso na análise de diversos prob...
The accuracy of numerical solutions near singular points is crucial for numerical methods. In this p...
An essential ingredient for all adaptive boundary integral methods is a reliable estimate of the loc...
© 2016, International Journal of Pharmacy and Technology. All rights reserved.Currently, the issues ...
The limiting process that leads to the formulation of hypersingular boundary integral equations is f...
The limiting process that leads to the formulation of hypersingular boundary integral equations is f...
In this paper we propose some different strategies to approximate hypersingular integrals. Hadamard ...
This paper presents a new approach for a posteriori \u27pointwise\u27 error estimation in the bounda...
In this paper, we study the construction of quadrature rules for the approximation of hypersingular ...
The need for hypersingular boundary integral equations in crack problems is motivated through acoust...
This paper presents a new approach for a posteriori 'pointwise ' error estimation in the b...
A new algorithm is presented to provide a general solution for a first type Hyper singular Integral ...
In this paper we analyse the existence of asymptotic expansions of the error of Galerkin methods wit...
The article deals with the analysis of Additive Schwarz preconditioners for the h-version of the bou...
In the present paper the authors propose two numerical methods to approximate Hadamard transforms of...
O Método dos Elementos de Contorno (MEC) vem sendo empregado com sucesso na análise de diversos prob...
The accuracy of numerical solutions near singular points is crucial for numerical methods. In this p...
An essential ingredient for all adaptive boundary integral methods is a reliable estimate of the loc...
© 2016, International Journal of Pharmacy and Technology. All rights reserved.Currently, the issues ...