2010
DOI: 10.1016/j.neucom.2010.07.010
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Novel global harmony search algorithm for unconstrained problems

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Cited by 140 publications
(68 citation statements)
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“…• HS and six variants: Chaos HS (CHS) [3], Mahdavi HS (MHS) [21]; Global-best HS (GHS) [25], Selfadaptative GSH (SGHS) [33], Intelligent Tunned HS (ITHS) [41]; and Novel Global HS (NGHS) [4];…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…• HS and six variants: Chaos HS (CHS) [3], Mahdavi HS (MHS) [21]; Global-best HS (GHS) [25], Selfadaptative GSH (SGHS) [33], Intelligent Tunned HS (ITHS) [41]; and Novel Global HS (NGHS) [4];…”
Section: Resultsmentioning
confidence: 99%
“…In their approach, a new solution is proposed by making use of the best harmony vector. Zou et al [44] proposed the Novel Global Harmony Search (NGHS), which differs from traditional HS with regard to three aspects: in the NGHS, the HMCR (Harmony Memory Considering Rate) and PAR parameters are excluded; a mutation probability p m is used; finally, NGHS has a modified improvisation scheme, and it always replaces the worst harmony with the new one. Finally, Pan [26] proposed the Self-adaptive Global best Harmony Search (SGHS) approach, which has a new improvisation scheme based on GHS.…”
Section: Evolutionary Optimization Backgroundmentioning
confidence: 99%
“…In this section, the performance of proposed algorithm is investigated to solve ten low-dimensional 0-1 knapsack problems, where these instances are taken from [36,37]. The required information about test instances such as dimension and parameters is listed in Table 1.…”
Section: Low-dimensional 0-1 Knapsack Problemsmentioning
confidence: 99%
“…are calculated. On the other hand, the performance of the proposed IBBA-RSS algorithm is compared with six different algorithms that are reported in [37]: NGHS1 [36], SBHS [37], BHS [38], DBHS [39], ABHS [40] and ABHS1 [41]. Table 2 shows the comparisons between the proposed algorithm and six algorithms, where best results are highlighted in bold.…”
Section: Low-dimensional 0-1 Knapsack Problemsmentioning
confidence: 99%
“…In some instances, these optimization problems are non-differentiable, which is hard to solve for the gradient-based methods. Thus, researchers have to rely on some stochastic global optimization technologies such as particle swarm optimization algorithm (PSO) [1], differential evolution algorithm (DE) [2], genetic algorithm (GA) [3], harmony search algorithm (HS) [4,5] etc., because they do not need to compute the gradients of the objective function, and they do not require the continuity of problem variables. In consideration of the preferable advantages of these stochastic global optimization algorithms, researchers have payed closer attention to them recently, and they have implemented these technologies on many complex optimization problems including reliability problems [6,7], tile manufacturing process [8], adiabatic styrene reactor [9], Off-Centre bracing system [10], T-S fuzzy models [11] and so on.…”
Section: Introductionmentioning
confidence: 99%