A Comparative Study on Haar Wavelet and Hosaya Polynomial for the numerical solution of Fredholm integral equations
Author:
Affiliation:
1. P.G. Department of Mathematics , Karnatak University , Dharwad , India
2. Department of Mathematics , P.A. College of Engineering , Mangalore , India
3. Department of Mathematics , Bearys Institute of Technology , Mangalore , India
Abstract
Publisher
Walter de Gruyter GmbH
Subject
Applied Mathematics,Engineering (miscellaneous),Modeling and Simulation,General Computer Science
Link
https://www.sciendo.com/pdf/10.21042/AMNS.2018.2.00035
Reference35 articles.
1. A.M. Wazwaz. A First Course in Integral Equations. WSPC. New Jersey. 1997.
2. U. Lepik, E. Tamme, Application of the Haar wavelets for solution of linear integral equations, in: Dynamical Systems and Applications, Antala. Proce. (2004) 494-507.
3. K. Maleknejad, Y. Mahmoudi, Numerical solution of linear Fredholm integral equation by using hybrid Taylor and Block-Pulse functions, App. Math. Comp. 149 (2004) 799-806.
4. K. Maleknejad, F. Mirzaee, Using rationalized Haar wavelet for solving linear integral equations, App. Math. Comp. 160 (2005) 579-587.
5. K. Maleknejad, M. Yousefi, Numerical solution of the integral equation of the second kind by using wavelet bases of hermite cubic splines, App. Math. Comp. 183 (2006) 134-141.
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