- 1 CROUT, P. D. J. Math. Phys. 19 (1940), 34.Google Scholar
- 2 CROUT, P. D.; Al) ttILI)Eg, AND, F. B. J. Math. Phys. 20 (1941), 310.Google Scholar
- 3 DIXON, W. 1., AND AITKEN, J.H. Canad. J. Phys. 36 (1958), 1624.Google Scholar
- 4 Fox, T.; AND GOODWlN, E.J. Philos. Trans. Roy. Soc. London. A 245 (1953), 501.Google Scholar
- 5 GOLD, R.; AND SCOFIELD, N. E. Bull. Amer. Phys. Soc. 2 (1960), 276.Google Scholar
- 6 KEISrEL, G. Proc. Roy. Soc. London. A 197 (1949), 160.Google Scholar
- 7 NYSTRO, E. J. Acta Math. 54 (1930), 185.Google Scholar
- 8 REiz, A. Ark. Mat. Astr. Fys. 29.4 No. 29 (1943).Google Scholar
- 9 VAN DE I'IULsT, H. C. Bull. Astr. Inst. Netherlands 10 (1946), 75.Google Scholar
- 10 YOUNG, A. Proc. Roy. Soc. London. A224 (1954), 561.Google Scholar
Index Terms
- A Technique for the Numerical Solution of Certain Integral Equations of the First Kind
Recommendations
Convergence of numerical solution of the Fredholm integral equation of the first kind with degenerate kernel
Fredholm integral equation of the first kind is one of the ill posed problems since in the operator form of integral equation the integral operator does not have bounded inverse. In this article we consider integral equation of the first kind with ...
Numerical solution of Volterra integral equations of the second kind with convolution kernel by using Taylor-series expansion method
In this paper, we present a Taylor-series expansion method for a class of Volterra integral equations of second kind with smooth or weakly singular kernels. This method use Taylor-series approximation method for integral equation and transform the ...
Numerical solution of Fredholm integral equations of the first kind by using linear Legendre multi-wavelets
In this paper, we suggest an efficient method for solving Fredholm integral equations of the first kind. The continuous Legendre multi-wavelets constructed on [0,1] are utilized as a basis in Galerkin method to reduce the solution of linear integral ...
Comments