• Home
• Register an Account
• New Title Information Alerts
• Contact Us
• Overview of the Wessex Institute of Technology

Adobe PDF Reader is required to view our papers:

Gauss quadrature method using wavelet basis as a weighting function for boundary element analysis

Author(s): K. Abe and K. Koro Abstract: A Gauss quadrature method in which the wavelet is used as a weighting function is developed for wavelet BEM. Non-orthogonal spline wavelets that can change the order of vanishing moments as well as the order of polyno- mial are considered in BE analysis. Although the increase in the order of vanishing moments leads to the increase in the sparseness of matrices, that also increases the number of intervals in which the wavelet is described by a certain polynomial. The proposed quadrature method does not need to di- vide the support of wavelets in the calculation of matrix coefficients, while the Gauss-Legendre formula obliges us to divide the support into several intervals. Consequently the proposed method allows to reduce the com- putational work for generation of matrices. Estimatio... Pages: 10 Size: 714 kb Paper DOI: 10.2495/BE010421

Download the Full Article Price: US$ 0.00 This article is part of the WIT OpenView scheme and you can download the full text Adobe PDF article for FREE by clicking the 'Openview' icon below. Send this page to a colleague. This paper can be found in the following book Boundary Elements XXIII Buy Book from Witpress.com

---

Download the Full Article This article is part of the WIT OpenView scheme and you can download the full text Adobe PDF article for FREE by clicking the 'Openview' icon to the right.