2016
DOI: 10.1016/j.engstruct.2015.10.039
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Multi-class teaching–learning-based optimization for truss design with frequency constraints

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Cited by 93 publications
(33 citation statements)
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“…Pholdee and Bureerat (2012), (2013) minimized the weight of the truss subject to displacement constraints. Farshchin et al (2016), Kaveh and Ilchi Ghazaan (2015) and Khatibinia and Sadegh Naseralavi (2014) optimized the weight of the truss with frequency constraints. The geometry, node numbering, material numbering and group numbers of the 200-bar truss are shown in Figure 11.…”
Section: A 200-bar Planar Truss Structurementioning
confidence: 99%
“…Pholdee and Bureerat (2012), (2013) minimized the weight of the truss subject to displacement constraints. Farshchin et al (2016), Kaveh and Ilchi Ghazaan (2015) and Khatibinia and Sadegh Naseralavi (2014) optimized the weight of the truss with frequency constraints. The geometry, node numbering, material numbering and group numbers of the 200-bar truss are shown in Figure 11.…”
Section: A 200-bar Planar Truss Structurementioning
confidence: 99%
“…The result comparison between BBO‐DE and other latest methods in literature, including PSO, DPSO, MC‐TLBO, EBBO, OMGSA, HRPSO, SGA, and VPS, is shown in Table . According to Table , the proposed method yields a structural weight of 359.8231 kg, whereas it is 377.20, 360.40, 359.966, 359.86, 359.97, 364.72, 359.93, and 359.94 kg for PSO, DPSO, MC‐TLBO, EBBO, OMGSA, HRPSO, SGA, and VPS methods, respectively. It may also be seen from the table that BBO‐DE is capable of generating better quality solutions than PSO, DPSO, MC‐TLBO EBBO, OMGSA, and HRPSO methods as reflected from its standard deviation, best weight, and average weight.…”
Section: Numerical Testsmentioning
confidence: 99%
“…In some cases, they suffer from premature convergence as well as huge computational effort. Hence, many improved and hybridized versions of abovementioned metaheuristic methods have been developed by researchers to solve structural optimum design problems with discrete and continuous variables, such as heuristic PSO (HPSO), hybrid PSO and swallow swarm optimization (HPSSO), self‐adaptive harmony search (SAHS), modified TLBO, enhanced CBO (ECBO), hybrid electromagnetism‐like mechanism and migration strategy (EM‐MS), chaotic BBO (CBBO), democratic PSO (DPSO), multiclass TLBO (MC‐TLBO), orthogonal multigravitational search algorithm (OMGSA), improved magnetic charged system search (IMCSS), hybrid CSS algorithm and migration‐based local search (CSS‐MBLS), accelerated multigravitational search algorithm (AMGSA), enhanced BBO, improved dolphin echolocation algorithm (IDE), discrete gravitational search algorithm (DGSA), improved gravitational search algorithm, and hybrid improved gravitational search algorithm and orthogonal crossover (IGSA‐OC) …”
Section: Introductionmentioning
confidence: 99%
“…Kaveh and Mahdavi (2014) studied a colliding-bodies optimization (CBO). Tejani et al (2016b) suggested a modified sub-population teaching-learningbased optimization (MS-TLBO) and Farshchin et al (2016) used Multi-Class TLBO (MC-TLBO) for trusses subjected to frequency bounds. Kaveh and Zolghadr (2017) used tug of war optimization (TWO), whereas Kaveh and Ilchi Ghazaan (2017) used vibrating particles system (VPS).…”
Section: Introductionmentioning
confidence: 99%