Author:
Maleknejad K.,Tavassoli Kajani M.,Mahmoudi Y.
Abstract
Uses the continuous Legendre wavelets on the interval [0,1) in the manner of M. Razzaghi and S. Yousefi, to solve the linear second kind integral equations. We use quadrature formula for the calculation of inner products of any functions, which are required in the approximation for the integral equations. Then, we reduced the integral equation to the solution of linear algebraic equations.
Subject
Computer Science (miscellaneous),Social Sciences (miscellaneous),Theoretical Computer Science,Control and Systems Engineering,Engineering (miscellaneous)
Reference7 articles.
1. Daubechies, I. (1992), “Ten lectures on wavelets”, SIAM, Philadelphia, PA and ISBN 0‐89871‐274‐2. QA403.3.D38 1992. LCCC No. 92‐13201.
2. Delves, L.M. and Mohammed, J.L. (1983), “Computational methods for integral equations”, Cambridge university press, Cambridge.
3. Hwang, C. and Shih, Y.P. (1982), “Solution of integral equations via Laguerre polynomials”, Journal of Computer and Electrical Engineering, Vol. 9, pp. 123‐9.
4. Hwang, C. and Shih, Y.P. (1983), “Laguerre series direct method for variational problems”, Journal of Optimization Theory and Applications, Vol. 39, pp. 143‐9.
5. Maleknejad, K. and Hadizadeh, M. (1999), “A new computational method for Volterra‐Hammerstein integral equations”, Computers Math. Applic., Vol. 37, pp. 1‐8.
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