The Petri Net Model of the Requirements and Service Composition

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In the service-oriented environment, the composition of multiple web services is always used to satisfy the given request. To meet the request, the compositions of the services are various. Aim at such difficulty, described with the environment ontology, the relative theory of Petri net is proposed to build up the service composition requirement model. After simplify the model, an algorithm of building a reachability tree is proposed. Then all the possible service compositions are got through an algorithm similar as depth-first search. At last, we use the classic example of travel arrangement to verify the theory above all.

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2564-2570

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August 2013

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© 2013 Trans Tech Publications Ltd. All Rights Reserved

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[1] Papazoglou Mike P. Service-oriented computing: concepts, characteristics and directions[C]/ Proceedings of the fourth international conference on web information systems engineering. Roma, Italy, 2003: 3-12.

Google Scholar

[2] Wu Budan, Jin Zhi, Zhao bin. Service-oriented modeling based on whole process asset reuse[J]. Chinese journal of computers, 2008, 31(8): 1293-1308.

DOI: 10.3724/sp.j.1016.2008.01293

Google Scholar

[3] Andreas W, Peter F. Matchmaking for business process based on choreographies [J]. IEEE on E-Technology, E-Commerce and E-Service, 2004: 359-368.

Google Scholar

[4] Andreas W. Transforming BFEL into annotated deterministic finite State automata for service discovery [J]. IEEE on Web service, 2004: 316-323.

DOI: 10.1109/icws.2004.1314753

Google Scholar

[5] Andreas W. IPSI-PF: A business process matchmaking engine [J]. Information systems and E-business management, 2004, 3(2): 127-150.

Google Scholar

[6] Gwen S. Describing and reasoning on Web service using Process Algebra [J]. IEEE on Web services, 2004: 43-50.

Google Scholar

[7] Andrea F. Web Service: A Process algebra approach[J]. ICSOC'04 Proceedings of the 2th international conference on Service oriented computing, 2004: 242-251.

Google Scholar

[8] Peter C. A., Kommunikation mit Automaten. Bonn: Institut für Instrumentelle Mathematik, Schriften des IIM Nr. 2, 1962. In German. Also in: New York: Griffiss Air Force Base, Technical Report RADC-TR-65-377, vol. 1, pages 1-Suppl. 1. (1966).

Google Scholar

[9] Ye Ronghua, Jin Zhi, Zhong Farong. Requirement mode and satisfiability decision for service compositon[J]. Journal of frontiers of computer science and technology, 2011, 5(5): 458-466.

Google Scholar

[10] Wang Puwei, Jin Zhi, Liu Hongyan. The description and found of E-commerce software entity [J]. Science in China press, 2009, 39(12): 1271-1287.

Google Scholar

[11] Wang Puwei, Jin Zhi, Liu Lin, et al. Building toward capability specifications of Web services based on an environment ontology[J]. IEEE Transactions on Knowledge and Data Engineering, 2008, 20(4): 547-561.

DOI: 10.1109/tkde.2007.190719

Google Scholar

[12] Wang Puwei, Jin Zhi, Liu Hongyan. The function description and its findings of Internet ware entities[J]. Science in China: Series F Information Sciences, 2009, 39(12): 1271-1287.

Google Scholar

[13] Ernst W. Mayr. An algorithm for the general Petri net reachability problem[J]. Society for industrial and applied mathematics, 1984, 13(3): 441-461.

Google Scholar

[14] Liu T S, Chiou S, B. The Application of Petri Net to Failure Analysis[J]. Reliability engineering and system safety, 1997, 57: 129-142.

DOI: 10.1016/s0951-8320(97)00030-6

Google Scholar

[15] Wu Zhehui. Introduction of Petri Net[M]. Beijing: China machine press, (2006).

Google Scholar

[16] Peterson J.L. Petri net theory and system theory[M]. Xuzhou: China university of mining and technology press, (1989).

Google Scholar

[17] Cai Guangjun, Jin zhi. Based on Environment Ontology web service description: a projection approach[J]. Computer science, 2009, 36(8): 116-120.

Google Scholar

[18] Wu Tongjia, Xiao xi'an. Introduction of set theory[M]. Dalian: Dalian university of technology press, (2008).

Google Scholar