A Wavelet Based Method for the Solution of Fredholm Integral Equations

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References

[1] F. Brauer, “On a Nonlinear Integral Equation for Population Growth Problems,” SIAM Journal on Mathematical Analysis, No. 6, 1975, pp. 312-317.

[2] F. Brauer and C. Castillo, “Mathematical Models in Population Biology and Epidemiology,” Applied Mathematics and Computation, Springer-Verlang, New York, 2001.

[3] T. A. Butorn, “Volterra Integral and Differential Equations,” Academic Press, New York, 1983.

[4] K. C. Charles, “In Introduction to Wavelets,” Academic Press, New York, 1992.

[5] E, B. Lin and X. Zhou, “Coiflet Interpolation and Approximate Solutions of Elliptic Partial Differential Equations,” Numerical Methods for Partial Differential Equations, Vol. 13, No. 4, 1997, pp. 302-320.
doi:10.1002/(SICI)1098-2426(199707)13:4<303::AID-NUM1>3.0.CO;2-P

[6] K. Maleknjaf and T. Lotfi, “Using Wavelet For Numerical Solution of Fredholm Integral Equations,” Proceedings of the World Congress on Engineering, London, 2-4 July 2007, pp. 2-6.