2021
DOI: 10.1016/j.amc.2020.125464
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Numerical schemes and genetic algorithms for the optimal control of a continuous model of supply chains

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Cited by 32 publications
(11 citation statements)
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“…The multiobjective optimization problem remains relevant in recent years, especially considering the number of works in the production, engineering, education, and other research fields. Moreover, many such publications provide information on the use of GA, including the analyzed ones [14][15][16] where the researchers apply GA to solve scheduling and similar problems. Amjad et al [14] made a detailed review of recent achievements in the application of GA to solve the flexible job-shop scheduling problem (JSSP).…”
Section: Optimization Algorithms For Solving Multicriteria Problemsmentioning
confidence: 99%
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“…The multiobjective optimization problem remains relevant in recent years, especially considering the number of works in the production, engineering, education, and other research fields. Moreover, many such publications provide information on the use of GA, including the analyzed ones [14][15][16] where the researchers apply GA to solve scheduling and similar problems. Amjad et al [14] made a detailed review of recent achievements in the application of GA to solve the flexible job-shop scheduling problem (JSSP).…”
Section: Optimization Algorithms For Solving Multicriteria Problemsmentioning
confidence: 99%
“…Viana, Junior, and Contreras [15] proposed a new GA with improved crossover and mutation operators for JSSP. Rarità et al [16] developed a supply chains model through partial and ordinary differential equations. The authors of this article proposed to use GA to control the outflow of the supply chain.…”
Section: Optimization Algorithms For Solving Multicriteria Problemsmentioning
confidence: 99%
“…Only the information of G T and COMRATE m is needed to calculate the control output of SMC-P, which impose a great flexibility to real applications. [33], quasi-sliding mode control (QSMC) and ISMC, are employed to compare with SMC-P. In this nonlinear HCS in container ports, T G =2, T Q =1.5, T F =3, T U =0.5, T I =0.5, and COMRATE m = 1.3.…”
Section: B Power Integral Reaching Lawmentioning
confidence: 99%
“…In QSMC and ISMC, the exponential reaching law in (10) is employed and the saturation function is used to replace sign function to reduce chattering. According to (10), ε=0.5, ∆=0.05, k=1 in QSMC and ISMC; and according to (33), α=0.8, β=4 in SMC-P.…”
Section: B Power Integral Reaching Lawmentioning
confidence: 99%
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