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Improved Cyclic System Based Optimization Algorithm (ICSBO)
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作者 Yanjiao Wang Zewei Nan 《Computers, Materials & Continua》 2025年第3期4709-4740,共32页
Cyclic-system-based optimization(CSBO)is an innovative metaheuristic algorithm(MHA)that draws inspiration from the workings of the human blood circulatory system.However,CSBO still faces challenges in solving complex ... Cyclic-system-based optimization(CSBO)is an innovative metaheuristic algorithm(MHA)that draws inspiration from the workings of the human blood circulatory system.However,CSBO still faces challenges in solving complex optimization problems,including limited convergence speed and a propensity to get trapped in local optima.To improve the performance of CSBO further,this paper proposes improved cyclic-system-based optimization(ICSBO).First,in venous blood circulation,an adaptive parameter that changes with evolution is introduced to improve the balance between convergence and diversity in this stage and enhance the exploration of search space.Second,the simplex method strategy is incorporated into the systemic and pulmonary circulations,which improves the update formulas.A learning strategy aimed at the optimal individual,combined with a straightforward opposition-based learning approach,is employed to enhance population convergence while preserving diversity.Finally,a novel external archive utilizing a diversity supplementation mechanism is introduced to enhance population diversity,maximize the use of superior genes,and lower the risk of the population being trapped in local optima.Testing on the CEC2017 benchmark set shows that compared with the original CSBO and eight other outstanding MHAs,ICSBO demonstrates remarkable advantages in convergence speed,convergence precision,and stability. 展开更多
关键词 Circulatory system-based optimization(CSBO)algorithm meta-heuristic algorithm external archives adaptive learning individual renewal strategy
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A many-objective evolutionary algorithm based on decomposition with dynamic resource allocation for irregular optimization 被引量:5
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作者 Ming-gang DONG Bao LIU Chao JING 《Frontiers of Information Technology & Electronic Engineering》 SCIE EI CSCD 2020年第8期1171-1190,共20页
The multi-objective optimization problem has been encountered in numerous fields such as high-speed train head shape design,overlapping community detection,power dispatch,and unmanned aerial vehicle formation.To addre... The multi-objective optimization problem has been encountered in numerous fields such as high-speed train head shape design,overlapping community detection,power dispatch,and unmanned aerial vehicle formation.To address such issues,current approaches focus mainly on problems with regular Pareto front rather than solving the irregular Pareto front.Considering this situation,we propose a many-objective evolutionary algorithm based on decomposition with dynamic resource allocation(Ma OEA/D-DRA)for irregular optimization.The proposed algorithm can dynamically allocate computing resources to different search areas according to different shapes of the problem’s Pareto front.An evolutionary population and an external archive are used in the search process,and information extracted from the external archive is used to guide the evolutionary population to different search regions.The evolutionary population evolves with the Tchebycheff approach to decompose a problem into several subproblems,and all the subproblems are optimized in a collaborative manner.The external archive is updated with the method of rithms using a variety of test problems with irregular Pareto front.Experimental results show that the proposed algorithèm out-p£performs these five algorithms with respect to convergence speed and diversity of population members.By comparison with the weighted-sum approach and penalty-based boundary intersection approach,there is an improvement in performance after integration of the Tchebycheff approach into the proposed algorithm. 展开更多
关键词 Many-objective optimization problems Irregular Pareto front external archive Dynamic resource allocation Shift-based density estimation Tchebycheff approach
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