Deadlock Resolution in Automated Manufacturing Systems
Deadlock problems in flexible manufacturing systems (FMS) have received more and more attention in the last two decades. Petri nets are one of the more promising mathematical tools for tackling deadlocks in various resource allocation systems. In a system modeled with Petri nets, siphons are tied to...
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oai:112.137.131.14:VNU_123-302872020-06-15T07:29:30Z Deadlock Resolution in Automated Manufacturing Systems Li, ZhiWu Zhou, MengChu Computer Science ; Production engineering. 658.5 Deadlock problems in flexible manufacturing systems (FMS) have received more and more attention in the last two decades. Petri nets are one of the more promising mathematical tools for tackling deadlocks in various resource allocation systems. In a system modeled with Petri nets, siphons are tied to the occurrence of deadlock states as a structural object. The book systematically introduces the novel theory of siphons, traps, elementary and dependent siphons of Petri nets as well as the deadlock control strategies for FMS developed from it. Deadlock prevention methods are examined comparatively. Many FMS examples are presented to demonstrate the concepts and results of this book, ranging from the simple to the complex. Importantly, to inspire and motivate the reader’s interest in further research, a number of interesting and open problems in this area are proposed at the end of each chapter. Deadlock Resolution in Automated Manufacturing Systems is directed to control, computer, electrical, mechanical, and industrial engineers, researchers and scientists. It will be useful for designers in the automation and control disciplines in industry and academia who need to develop the control methods, tools and software to improve the performance of automated flexible manufacturing systems. 2017-04-18T02:00:42Z 2017-04-18T02:00:42Z 2009 Book 978-1-84882-243-6 http://repository.vnu.edu.vn/handle/VNU_123/30287 en 250 p. application/pdf Springer |
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Computer Science ; Production engineering. 658.5 Li, ZhiWu Zhou, MengChu Deadlock Resolution in Automated Manufacturing Systems |
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Deadlock problems in flexible manufacturing systems (FMS) have received more and more attention in the last two decades. Petri nets are one of the more promising mathematical tools for tackling deadlocks in various resource allocation systems. In a system modeled with Petri nets, siphons are tied to the occurrence of deadlock states as a structural object. The book systematically introduces the novel theory of siphons, traps, elementary and dependent siphons of Petri nets as well as the deadlock control strategies for FMS developed from it. Deadlock prevention methods are examined comparatively. Many FMS examples are presented to demonstrate the concepts and results of this book, ranging from the simple to the complex. Importantly, to inspire and motivate the reader’s interest in further research, a number of interesting and open problems in this area are proposed at the end of each chapter.
Deadlock Resolution in Automated Manufacturing Systems is directed to control, computer, electrical, mechanical, and industrial engineers, researchers and scientists. It will be useful for designers in the automation and control disciplines in industry and academia who need to develop the control methods, tools and software to improve the performance of automated flexible manufacturing systems. |
format |
Book |
author |
Li, ZhiWu Zhou, MengChu |
author_facet |
Li, ZhiWu Zhou, MengChu |
author_sort |
Li, ZhiWu |
title |
Deadlock Resolution in Automated Manufacturing Systems |
title_short |
Deadlock Resolution in Automated Manufacturing Systems |
title_full |
Deadlock Resolution in Automated Manufacturing Systems |
title_fullStr |
Deadlock Resolution in Automated Manufacturing Systems |
title_full_unstemmed |
Deadlock Resolution in Automated Manufacturing Systems |
title_sort |
deadlock resolution in automated manufacturing systems |
publisher |
Springer |
publishDate |
2017 |
url |
http://repository.vnu.edu.vn/handle/VNU_123/30287 |
_version_ |
1680967795950485504 |