T
Thomas E. Morton
Researcher at Carnegie Mellon University
Publications - 63
Citations - 3904
Thomas E. Morton is an academic researcher from Carnegie Mellon University. The author has contributed to research in topics: Heuristics & Time horizon. The author has an hindex of 31, co-authored 63 publications receiving 3783 citations.
Papers
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Book
Heuristic scheduling systems : with applications to production systems and project management
TL;DR: This book discusses one-MACHINE PROBLEMS, flow shops and job shops, project scheduling, and control, and model Extensions.
Journal ArticleDOI
Filtered beam search in scheduling
Peng Si Ow,Thomas E. Morton +1 more
TL;DR: In this article, the authors systematically study the performance behavior of beam search with other heuristic methods for scheduling, and the effects of using different evaluation functions to guide the search, and develop a new variation of beam searching, called filtered beam search, which is computationally simple yet produces high quality solutions.
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A periodic review, production planning model with uncertain capacity and uncertain demand—optimality of extended myopic policies
TL;DR: Increasing product complexity, manufacturing environment complexity and an increased emphasis on product quality are all factors leading to uncertainties in production processes as discussed by the authors, and these uncertain factors are all the factors that can affect the quality of products.
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The single machine early/tardy problem
Peng Si Ow,Thomas E. Morton +1 more
TL;DR: A variation of the Beam Search method, called Filtered Beam Search, is proposed, able to use priority functions to search a number of solution paths in parallel and was not only efficient but also consistent in providing near-optimal solutions with a relatively small search tree.
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Planning Horizons for the Dynamic Lot Size Model: Zabel vs. Protective Procedures and Computational Results
Rolf A. Lundin,Thomas E. Morton +1 more
TL;DR: An extensive empirical study is presented that reports that Wagner-Whitin planning horizons were found for a reasonably small subset of problems within 500 periods, while planning hor Horizons were found universally by the modified procedure, and the Zabel procedure was intermediate in power.