Q
Quan-Ke Pan
Researcher at Shanghai University
Publications - 304
Citations - 15638
Quan-Ke Pan is an academic researcher from Shanghai University. The author has contributed to research in topics: Job shop scheduling & Local search (optimization). The author has an hindex of 62, co-authored 281 publications receiving 12128 citations. Previous affiliations of Quan-Ke Pan include Liaocheng University & Huazhong University of Science and Technology.
Papers
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Journal ArticleDOI
Chemical-reaction optimization for flexible job-shop scheduling problems with maintenance activity
Junqing Li,Quan-Ke Pan +1 more
TL;DR: The highly effective performance of the proposed DCRO algorithm is shown against the best performing algorithms from the literature.
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Effective invasive weed optimization algorithms for distributed assembly permutation flowshop problem with total flowtime criterion
TL;DR: Three variants of the discrete invasive weed optimization (DIWO) for the DAPFSP with total flowtime criterion are presented and it is shown that among the proposed algorithms, HDIWO is the best one.
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A local-best harmony search algorithm with dynamic subpopulations
TL;DR: The computational results show that the proposed DLHS algorithm is more effective or at least competitive in finding near-optimal solutions compared with state-of-the-art harmony search variants.
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An improved migrating birds optimisation for a hybrid flowshop scheduling with total flowtime minimisation
Quan-Ke Pan,Yan Dong +1 more
TL;DR: An improved MBO is proposed to minimise the total flowtime for a hybrid flowshop scheduling problem, which has important practical applications in modern industry and is effective in comparison after comprehensive computational and statistical analyses.
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A Hybrid Fruit Fly Optimization Algorithm for the Realistic Hybrid Flowshop Rescheduling Problem in Steelmaking Systems
Junqing Li,Quan-Ke Pan,Kun Mao +2 more
TL;DR: An effective hybrid fruit fly optimization algorithm (HFOA) that applies two vectors to represent individuals and presents routing and scheduling neighborhood structures is developed that is favorably compared against several algorithms in terms of both solution quality and efficiency.