2019
DOI: 10.1007/978-3-030-32579-4_11
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Intellectualization Methods of Population Algorithms of Global Optimization

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Cited by 4 publications
(6 citation statements)
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“…Modern approaches to the solution of the problem of multiobjective optimization use preliminary elaboration of an approximation of all or part of the Pareto front of this problem, usually with the help of evolutionary or, more often, genetic algorithms. The most known Pareto approximation algorithms are the algorithm of switching objective functions, VEGA (Vector Evaluated Genetic Algorithm); the algorithm of weighted sums SWO (Sum of Weighted Objectives); the algorithm of non-dominated sorting NDS (nondominated sorting), the SPEA (Strength Pareto Evolutionary Algorithm) and its extension SPEA-2 [26,27], the non-dominated sorting genetic algorithm NSGA, and its extension NSGA-II [9,28] and other algorithms [29,30].…”
Section: The Problem Of Multiobjective Optimal Control Of a Chemical ...mentioning
confidence: 99%
See 1 more Smart Citation
“…Modern approaches to the solution of the problem of multiobjective optimization use preliminary elaboration of an approximation of all or part of the Pareto front of this problem, usually with the help of evolutionary or, more often, genetic algorithms. The most known Pareto approximation algorithms are the algorithm of switching objective functions, VEGA (Vector Evaluated Genetic Algorithm); the algorithm of weighted sums SWO (Sum of Weighted Objectives); the algorithm of non-dominated sorting NDS (nondominated sorting), the SPEA (Strength Pareto Evolutionary Algorithm) and its extension SPEA-2 [26,27], the non-dominated sorting genetic algorithm NSGA, and its extension NSGA-II [9,28] and other algorithms [29,30].…”
Section: The Problem Of Multiobjective Optimal Control Of a Chemical ...mentioning
confidence: 99%
“…The approach provides for avoiding some computational complications and makes the methodology of the solution of a large class of problems easier [26]. One such method is the method of resolving the problem of optimal control to the problem of nonlinear programming [27]. It can be outlined as follows: the interval [0, t*] is covered by a uniform or non-uniform grid with nodes t i , i ∈ [0, N], where N is the number of grid nodes depending on the interval; the optimal control, u*(t), is defined in the class of piecewise constant functions.…”
Section: The Problem Of Multiobjective Optimal Control Of a Chemical ...mentioning
confidence: 99%
“…When developing an optimization algorithm for this class of systems, communication expenses between computing nodes must be minimized. It is possible to achieve this task either with a peculiar optimization algorithm [23,24] or with a specific parallelization technique [22].…”
Section: Introductionmentioning
confidence: 99%
“…We propose a new parallel algorithm based on the mind evolutionary computation (MEC) algorithm [25] to solve an optimal control problem. The classical MEC algorithm appeared to be successful in solving real-world global optimization problems and to be suitable for parallelization [1,4,25], like similar population-based algorithms [24]. The proposed method takes the architecture of the desktop grid into account by minimizing the number of information exchanges between computing nodes and can work both in synchronous and asynchronous modes.…”
Section: Introductionmentioning
confidence: 99%
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