4.5 Article

A stochastic production planning problem in hybrid manufacturing and remanufacturing systems with resource capacity planning

期刊

JOURNAL OF GLOBAL OPTIMIZATION
卷 68, 期 4, 页码 851-878

出版社

SPRINGER
DOI: 10.1007/s10898-017-0500-6

关键词

Stochastic production planning; Hybrid manufacturing and remanufacturing system; Scenario based approach; Resource capacity planning; Lagrangian relaxation; MILP

资金

  1. Social Sciences Foundation of Anhui Province [AHSKQ2016D28]
  2. First Major Project in Anhui Normal University [FRZD201302]
  3. Public Projects of Zhejiang Province [2017C31069]
  4. Natural Science Foundation of Anhui Province [1608085QG167, 1608085MG152]
  5. National Natural Science Foundation of China [71601065, 71231004, 71501058]
  6. Humanities and Social Sciences Foundation of the Chinese Ministry of Education [15YJC630097]
  7. project of Distinguished International Professor by the Chinese Ministry of Education [MS2014HFGY026]

向作者/读者索取更多资源

Hybrid manufacturing and remanufacturing systems have become a topic of considerable interest in the advanced manufacturing industry due in part to the profit and cost saving by reusing remaufacturable parts in the end-of-use products. In this paper, we investigate a production planning problem in such a hybrid system with the integration of resource capacity planning that is shared by both manufacturing and remanufacturing processes. Due to the uncertain nature in practice, both new and remanufactured product demands are stochastic. Taking a scenario-based approach to express the stochastic demands according to the historical data, we formulate the stochastic aggregate production planning problem as a mixed integer linear programming (MILP) model. Based on the Lagrangian relaxation (LR) technique, the MILP model is decomposed into four sets of sub-problems. For these sub-problems, four heuristic procedures are developed, respectively. Then, a LR based heuristic for the main problem is proposed and further tested on a large set of problem instances. The results show that the algorithm generates solutions very close to optimums in an acceptable time. At last, the impact of demands uncertainty on the solution is analyzed by the sensitivity analysis on a number of scenarios.

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