Online from: 2008
Subject Area: Electrical & Electronic Engineering
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|Title:||Intelligent water drops algorithm: A new optimization method for solving the multiple knapsack problem|
|Author(s):||Hamed Shah-Hosseini, (Electrical and Computer Engineering Department, Shahid Beheshti University, Tehran, Iran)|
|Citation:||Hamed Shah-Hosseini, (2008) "Intelligent water drops algorithm: A new optimization method for solving the multiple knapsack problem", International Journal of Intelligent Computing and Cybernetics, Vol. 1 Iss: 2, pp.193 - 212|
|Keywords:||Optimization techniques, Programming and algorithm theory, Systems and control theory|
|Article type:||Research paper|
|DOI:||10.1108/17563780810874717 (Permanent URL)|
|Publisher:||Emerald Group Publishing Limited|
|Acknowledgements:||The author would like to express his gratitude to grateful to the anonymous referees for their valuable comments and suggestions, which led to the better presentation of this paper in IJICC.|
Purpose – The purpose of this paper is to test the capability of a new population-based optimization algorithm for solving an NP-hard problem, called “Multiple Knapsack Problem”, or MKP.
Design/methodology/approach – Here, the intelligent water drops (IWD) algorithm, which is a population-based optimization algorithm, is modified to include a suitable local heuristic for the MKP. Then, the proposed algorithm is used to solve the MKP.
Findings – The proposed IWD algorithm for the MKP is tested by standard problems and the results demonstrate that the proposed IWD-MKP algorithm is trustable and promising in finding the optimal or near-optimal solutions. It is proved that the IWD algorithm has the property of the convergence in value.
Originality/value – This paper introduces the new optimization algorithm, IWD, to be used for the first time for the MKP and shows that the IWD is applicable for this NP-hard problem. This research paves the way to modify the IWD for other optimization problems. Moreover, it opens the way to get possibly better results by modifying the proposed IWD-MKP algorithm.
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