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A modified projection method for equations of the second kind
Published online by Cambridge University Press: 17 April 2009
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A modified projection method is suggested for the approximate solution of second kind equations and it is compared with other methods.
- Type
- Research Article
- Information
- Bulletin of the Australian Mathematical Society , Volume 36 , Issue 3 , December 1987 , pp. 485 - 492
- Copyright
- Copyright © Australian Mathematical Society 1987
References
[1]Chandler, G.A., Superconvergence of numerical solutions to second kind integral equations. (Ph.D. Thesis, Australian National University, Canberra, 1979).Google Scholar
[2]Joe, S., “Discrete collocation methods for second kind Fredholm integral equations”, SIAM J. Numer. Anal. 22 (1985), 1167–1177.CrossRefGoogle Scholar
[3]Joe, S., “Discrete Galerkin methods for Fredholm integral equations of the second kind”, IMA J. Numer. Anal. (to appear).Google Scholar
[4]Schock, E., “Uber die Konvergenzgeschwindigkeit projektiver Verfahren I, II”, Math. Z. 120 (1971) 148–156; 127 (1972), 191–198.CrossRefGoogle Scholar
[5]Schock, E., “Galerkin-like methods for equations of the second kind”, J. Integral Equations 4 (1982), 361–364.Google Scholar
[6]Schock, E., “Arbitrarily slowly convergence, uniform convergence and superconvergence of Galerkin-like methods”, IMA J. Numer. Anal. 5 (1985), 153–160.CrossRefGoogle Scholar
[7]Sloan, I.H., “Improvement by iteration for compact operator equations”, Math. Camp. 30 (1976), 758–764.CrossRefGoogle Scholar
[8]Sloan, I.H., Noussair, E. and Burn, J., “Projection methods for equations of the second kind”, J. Math. Anal. Appl. 69 (1979), 84–103.CrossRefGoogle Scholar