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A Constrained Global Optimization Method Based on Multi-Objective Particle Swarm Optimization

机译:基于多目标粒子群算法的约束全局优化方法

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This paper proposes a constrained global optimization method based on Multi-Objective Particle Swarm Optimization (MOPSO). A constrained optimization problem is transformed into another bi-objective problem which minimizes both the original objective function and the total amount of constraint violations. Then, the global optimum of the former problem is obtained as the Pareto optimal solution of the latter one having no constraint violation. In order to find the particular Pareto optimal solution, the proposed method introduces to MOPSO such operations as (a) restricting the number of Pareto optimal solutions obtained at each iteration of MOPSO to urge particles to approach the feasible set of the original constrained problem, (b) choosing the most promising Pareto optimal solution as the global best solution so as to exclude solutions dominated by it, and (c) encouraging to add Pareto optimal solutions if their number is too small to recover the diversity of search. Numerical examples verify the effectiveness, efficiency, and wide applicability of the proposed method. For some famous engineering design problems, in particular, it can find solutions which are comparable to or better than the previously known best ones.
机译:提出了一种基于多目标粒子群算法(MOPSO)的约束全局优化方法。约束优化问题被转换为另一个双目标问题,该问题将原始目标函数和约束违规的总量都最小化。然后,获得前一个问题的全局最优解作为不存在约束违反的后一个问题的帕累托最优解。为了找到特定的帕累托最优解,拟议的方法向MOPSO引入了以下操作:(a)限制在MOPSO的每次迭代中获得的帕累托最优解的数量,以敦促粒子逼近原始约束问题的可行集,( b)选择最有前途的帕累托最优解作为全局最佳解,以排除其主导的解决方案;以及(c)鼓励如果数目太少而无法恢复搜索多样性的情况下添加帕累托最优解。数值算例验证了该方法的有效性,有效性和广泛的适用性。尤其是对于某些著名的工程设计问题,它可以找到与以前已知的最佳解决方案相当或更好的解决方案。

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