Theoretical and Computational Research in Various Scheduling Models

• Format: eBook
• Language: English
• Published: Basel MDPI - Multidisciplinary Digital Publishing Institute 2022
• Subjects: ant colony optimization; approximation algorithms; constraint programming; energy-efficiency; equipment combination and configuration; equipment idleness; flow shop; heuristic algorithms; heuristic methods; late work; linear project; linear scheduling method; logistics; markov activity network; Mathematics and Science; metaheuristic; metaheuristics; no-idle flowshop; northwest China; operations research; pareto frontier; Pareto-scheduling; phase-type distribution; polynomial time; production management; production scheduling; Reference, Information and Interdisciplinary subjects; relocation problem; renewable and non-renewable resources; Research and information: general; resource recycling; resource-constrained scheduling; return loading rate; scheduling; scheduling on parallel machines; scheduling theory; simulated annealing; stochastic makespan; subcontracted resources; TOC; total transport distance; trade-off curve; two agents; two-agent; unrelated parallel machine scheduling; variable neighborhood descent
• ISBN: 9783036530185; 3036530193; 9783036530192; 3036530185
• DOI: 10.3390/books978-3-0365-3019-2

Nine manuscripts were published in this Special Issue on “Theoretical and Computational Research in Various Scheduling Models, 2021” of the MDPI Mathematics journal, covering a wide range of topics connected to the theory and applications of various scheduling models and their extensions/generalizations. These topics include a road network maintenance project, cost reduction of the subcontracted resources, a variant of the relocation problem, a network of activities with generally distributed durations through a Markov chain, idea on how to improve the return loading rate problem by integrating the sub-tour reversal approach with the method of the theory of constraints, an extended solution method for optimizing the bi-objective no-idle permutation flowshop scheduling problem, the burn-in (B/I) procedure, the Pareto-scheduling problem with two competing agents, and three preemptive Pareto-scheduling problems with two competing agents, among others. We hope that the book will be of interest to those working in the area of various scheduling problems and provide a bridge to facilitate the interaction between researchers and practitioners in scheduling questions. Although discrete mathematics is a common method to solve scheduling problems, the further development of this method is limited due to the lack of general principles, which poses a major challenge in this research field.