Some approaches to attack the reachability problem of Petri nets

碩士 === 淡江大學 === 資訊工程學系 === 84 === At this high-developed computer technological age, each computer developerall try their best to offer people a faster and more convenient livingenvironment, so, the system grows bigger at size and becomes more complicated...

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Main Authors: Hsueh, Mei-huei, 薛美惠
Other Authors: Po-Zung Chen
Format: Others
Language:zh-TW
Published: 1996
Online Access:http://ndltd.ncl.edu.tw/handle/70892126685576971955
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spelling ndltd-TW-084TKU003920192015-10-13T17:49:30Z http://ndltd.ncl.edu.tw/handle/70892126685576971955 Some approaches to attack the reachability problem of Petri nets 探討派翠網路的可到達性問題 Hsueh, Mei-huei 薛美惠 碩士 淡江大學 資訊工程學系 84 At this high-developed computer technological age, each computer developerall try their best to offer people a faster and more convenient livingenvironment, so, the system grows bigger at size and becomes more complicatedas well. In order to understand system properties, people must use otheranalytic methods to analyze systems. Petri net is an excellent system-analyzedtool. In this thesis,we will discuss the reachability problem under finite states,checking whether a system state still exists or not. Reachability problem isalways a consequential point. However, with the increasing size orcomplication of a system, the state space will be very ponderous, and whichwill make management difficult and inefficient.We use three steps to help search the target state quickly. First, thenecessary condition (P-invariants properties) is used to check the targetstate, whether unreachable. Then, we use the sufficient condition of [Tsuji andMurata 1993] to check the target state, whether reachable. Finally, the enablesets of state are divided by confusion or conflict relation, then each groupis selected out one transition by heuristics method for firing concurrently tospeed up the exhaustive search. Also, the "search & prune method" is employeedto avoid repeated state. Po-Zung Chen 陳伯榮 1996 學位論文 ; thesis 79 zh-TW
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description 碩士 === 淡江大學 === 資訊工程學系 === 84 === At this high-developed computer technological age, each computer developerall try their best to offer people a faster and more convenient livingenvironment, so, the system grows bigger at size and becomes more complicatedas well. In order to understand system properties, people must use otheranalytic methods to analyze systems. Petri net is an excellent system-analyzedtool. In this thesis,we will discuss the reachability problem under finite states,checking whether a system state still exists or not. Reachability problem isalways a consequential point. However, with the increasing size orcomplication of a system, the state space will be very ponderous, and whichwill make management difficult and inefficient.We use three steps to help search the target state quickly. First, thenecessary condition (P-invariants properties) is used to check the targetstate, whether unreachable. Then, we use the sufficient condition of [Tsuji andMurata 1993] to check the target state, whether reachable. Finally, the enablesets of state are divided by confusion or conflict relation, then each groupis selected out one transition by heuristics method for firing concurrently tospeed up the exhaustive search. Also, the "search & prune method" is employeedto avoid repeated state.
author2 Po-Zung Chen
author_facet Po-Zung Chen
Hsueh, Mei-huei
薛美惠
author Hsueh, Mei-huei
薛美惠
spellingShingle Hsueh, Mei-huei
薛美惠
Some approaches to attack the reachability problem of Petri nets
author_sort Hsueh, Mei-huei
title Some approaches to attack the reachability problem of Petri nets
title_short Some approaches to attack the reachability problem of Petri nets
title_full Some approaches to attack the reachability problem of Petri nets
title_fullStr Some approaches to attack the reachability problem of Petri nets
title_full_unstemmed Some approaches to attack the reachability problem of Petri nets
title_sort some approaches to attack the reachability problem of petri nets
publishDate 1996
url http://ndltd.ncl.edu.tw/handle/70892126685576971955
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