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Titlebook: A Book of Open Shop Scheduling; Algorithms, Complexi Wieslaw Kubiak Book 2022 The Editor(s) (if applicable) and The Author(s), under exclus

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发表于 2025-3-21 19:06:03 | 显示全部楼层 |阅读模式
期刊全称A Book of Open Shop Scheduling
期刊简称Algorithms, Complexi
影响因子2023Wieslaw Kubiak
视频video
发行地址Examines applications including Microprocessor open shops, Multiprocessors, renewable resource, and other.Presents solutions to open problems.Introduces new open problems
学科分类International Series in Operations Research & Management Science
图书封面Titlebook: A Book of Open Shop Scheduling; Algorithms, Complexi Wieslaw Kubiak Book 2022 The Editor(s) (if applicable) and The Author(s), under exclus
影响因子.This book provides an in-depth presentation of algorithms for and complexity of open shop scheduling. Open shops allow operations of a job to be executed in any order, contrary to flow and job shops where the order is pre-specified. The author brings the field up to date with more emphasis on new and recent results, and connections with graph edge coloring and mathematical programming. The book explores applications to production and operations management, wireless network scheduling, and timetabling. .The book is addressed to researchers, graduate students, and practitioners in Operations Research, Operations Management, computer science and mathematics, who are developing and using mathematical approaches to applications in manufacturing, services and distributed wireless network scheduling..
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Lecture Notes in Computer ScienceThe two-machine open shop makespan minimization problem, ., is one of the most gracious scheduling problems.
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Zhipeng Shen,Chen Guo,Jianbo Sun,Chenjun Shi any time. We show that the constraints are capable of modeling edge coloring in arbitrary graphs, which in turn models many real-life problems. Motivated by applications in scheduling wireless networks, we consider the problem of covering the edges of a graph by a sequence of matchings subject to t
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Lecture Notes in Computer Science and machine-proportionate open shops, where all operations on each machine have the same processing time. The two are equivalent for makespan minimization but not for other objective functions. Somewhat surprisingly the makespan minimization remains NP-hard for three-machine job-proportionate open
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