Quarter-sweep iteration concept on conjugate gradient normal residual method via second order quadrature - Finite difference schemes for solving Fredholm integro-differential equations

Aruchunan, E. and Muthuvalu, M.S. and Sulaiman, J. (2015) Quarter-sweep iteration concept on conjugate gradient normal residual method via second order quadrature - Finite difference schemes for solving Fredholm integro-differential equations. Sains Malaysiana, 44 (1). pp. 139-146. ISSN 01266039

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Abstract

In this paper, we have examined the effectiveness of the quarter-sweep iteration concept on conjugate gradient normal residual (CGNR) iterative method by using composite Simpson's (Formula presented.) (CS) and finite difference (FD) discretization schemes in solving Fredholm integro-differential equations. For comparison purposes, Gauss- Seidel (GS) and the standard or full- and half-sweep CGNR methods namely FSCGNR and HSCGNR are also presented. To validate the efficacy of the proposed method, several analyses were carried out such as computational complexity and percentage reduction on the proposed and existing methods.

Item Type: Article
Additional Information: cited By 8
Uncontrolled Keywords: complexity; equation; finite difference method; linearity
Depositing User: Mr Ahmad Suhairi UTP
Date Deposited: 09 Nov 2023 16:18
Last Modified: 09 Nov 2023 16:18
URI: https://khub.utp.edu.my/scholars/id/eprint/6394

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