4.3 Article

Optimal K-unit cycle scheduling of two-cluster tools with residency constraints and general robot moving times

期刊

JOURNAL OF SCHEDULING
卷 19, 期 2, 页码 165-176

出版社

SPRINGER
DOI: 10.1007/s10951-015-0448-7

关键词

K-Unit cycles; Mixed integer linear programming; Multi-cluster tools; Residency constraints; General robot moving times

资金

  1. General Research Fund (GRF) of Hong Kong (RGC) [CityU 113609]

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The semiconductor manufacturing industry is significantly expensive both in equipment and materials. Cluster tools, a type of automated manufacturing system integrating processing modules and transport modules, are commonly used in this industry. Nowadays, multi-cluster tools, which are composed of several cluster tools connected by joint buffer modules, are often used for wafer production. This paper deals with K-unit cycle scheduling problems in single-armed two-cluster tools for processing identical wafers in deterministic settings. In a K-unit cycle, K wafers are exactly inserted into the two-cluster tool, and K completed wafers leave the two-cluster tool, usually not the same K wafers. Residency constraints and general moving times by the robot are both considered. The objective is to obtain optimal K-unit cycle schedules, which minimize cycle times. To analyze this scheduling problem in detail, a mixed integer linear programming (MILP) model is formulated and solved. Numerical examples are used to explain how the solution can be obtained from the MILP model in a K-unit cycle.

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