Solution of Volterra and Fredholm Classes of Equations via Triangular Orthogonal Function (A Combination of Right Hand Triangular Function and Left Hand Triangular Function) and Hybrid Orthogonal Function (A Combination of Sample Hold Function and Right Hand Triangular Function)-Reference-Cited by-同舟云学术

Solution of Volterra and Fredholm Classes of Equations via Triangular Orthogonal Function (A Combination of Right Hand Triangular Function and Left Hand Triangular Function) and Hybrid Orthogonal Function (A Combination of Sample Hold Function and Right Hand Triangular Function)

Published:2018-01-12 Issue:2 Volume:99 Page:181-209
ISSN:2250-2106
Container-title:Journal of The Institution of Engineers (India): Series B
language:en
Short-container-title:J. Inst. Eng. India Ser. B

Author:

Mukhopadhyay Anirban,Ganguly Anindita,Chatterjee Saumya Deep^ORCID

Publisher

Springer Science and Business Media LLC

Subject

Electrical and Electronic Engineering,General Computer Science

Link

http://link.springer.com/article/10.1007/s40031-017-0297-1/fulltext.html

Reference19 articles.

1. A.-M. Wazwaz, Linear and Nonlinear Integral Equations: Methods and Applications (Springer, Berlin, 2011). ISBN 978-3-642-21448-6

2. H. Brunner, Implicitly linear collocation method for nonlinear Volterra equations. Appl. Numer. Math. 9(3–5), 235–247 (1982)

3. M.G. Porshokouhi et al., Numerical solution for non-linear Fredholm integral equations by Newton–Kantorovich method and comparison with HPM and ADM. Int. J. Pure Appl. Sci. Technol. 3(1), 44–49 (2011)

4. Jafar. Biazar, Mostafa. Eslami, Homotopy perturbation and Taylor series for Volterra integral equations of the second kind. Middle-East J. Sci. Res. 7(4), 604–609 (2011)

5. K. Kumar, I.H. Sloan, A new collocation-type method for Hammerstein integral equations. Math. Comp. 48(178), 585–593 (1987)

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