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Research Article · Open access · Published 18 September 2020

Conjugate Gradient ‎Method: A Developed Version to Resolve Unconstrained Optimization Problems

Ahmad Alhawarat1, Nguyen-Thoi Trung1 & Zabidin Salleh2

Journal of Computer Science, Volume 16, Issue 9, pp. 1220–1228 · doi.org/10.3844/jcssp.2020.1220.1228

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Abstract

One of the important methods that are widely utilized to resolve ‎unconstrained ‎optimization problems is the Conjugate Gradient (CG) method. This paper aims to propose a new version of the CG method on the basis of Weak Wolfe-Powell (WWP) line search. The assumption is bounded below optimization problems with the Lipschitz continuous gradient. The new parameter obtains global convergence properties when the WWP line search is used. The descent condition is established without using any line search. The performance of the proposed CG method is tested by obtaining some unconstrained optimization problems from the CUTEst library. Testing results show that the proposed version of the CG method outperforms CG-DESCENT version 5.3 in terms of CPU time, function evaluations, gradient evaluations and number of iterations.

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Alhawarat, A., Trung, N. & Salleh, Z. (2020). Conjugate Gradient ‎Method: A Developed Version to Resolve Unconstrained Optimization Problems. Journal of Computer Science, 16(9), 1220–1228. https://doi.org/10.3844/jcssp.2020.1220.1228

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Conjugate Gradient ‎Method: A Developed Version to Resolve Unconstrained Optimization ProblemsJournal of Computer Science · Volume 16, Issue 9 · pp. 1220–1228 · CC BY 3.0Download