A Fourier boundary integral method for solving Laplace's equation in two dimensions
β Scribed by Huestis, Stephen P.
- Publisher
- John Wiley and Sons
- Year
- 1995
- Tongue
- English
- Weight
- 527 KB
- Volume
- 11
- Category
- Article
- ISSN
- 1069-8299
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π SIMILAR VOLUMES
The authors present a new singular function boundary integral method for the numerical solution of problems with singularities which is based on approximation of the solution by the leading terms of the local asymptotic expansion. The essential boundary conditions are weakly enforced by means of app
## Abstract We present __a priori__ and __a posteriori__ estimates for the error between the Galerkin and a discretized Galerkin method for the boundary integral equation for the single layer potential on the square plate. Using piecewise constant finite elements on a rectangular mesh we study the
The spectrum of the two-dimensional Schrodinger equation for polynomial oscillators bounded by infinitely high potentials, where the eigenvalue problem is defined on a w . finite interval r g 0, L , is variationally studied. The wave function is expanded into a FourierαBessel series, and matrix elem