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In this paper the convergence of an iterative method for solving the nonlinear balance equation is analyzed. It is shown that this iterative method, originally proposed by Miyakoda and Shuman, is convergent if a sufficiently accurate initial approximation is used and if the successive iterates satisfy the ellipticity condition. Otherwise the method may be divergent. Experimental results are presented.
In this paper the convergence of an iterative method for solving the nonlinear balance equation is analyzed. It is shown that this iterative method, originally proposed by Miyakoda and Shuman, is convergent if a sufficiently accurate initial approximation is used and if the successive iterates satisfy the ellipticity condition. Otherwise the method may be divergent. Experimental results are presented.
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| Abstract Views | 0 | 0 | 0 |
| Full Text Views | 189 | 84 | 11 |
| PDF Downloads | 62 | 22 | 1 |
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