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基于时空自动机的CPS建模与验证 被引量:2

Modeling and Verification of CPS Based on Spatial Hybrid Automata
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摘要 为了描述信息物理融合系统(cyber-physical systems,CPS)的时空一致性,一种实时规范语言STe C已经提出[1],CPS的设计和实现能否满足时空一致性显得十分重要。文中对混成自动机进行了扩展,提出了具有位置驱动特点的时空自动机。文中提出了基于时空自动机的CPS建模与验证框架。在框架中,首先使用STe C语言对CPS进行了描述并使用时空自动机对CPS进行建模。文中采用的形式化验证方法为微分动态逻辑(differential dynamic logic,DL),其操作模型为HP(hybrid program)。利用DL可以将所建模型转换为对应的HP。结合得到的HP对验证的CPS属性进行规约,最后使用定理证明器Ke Ymaera对属性进行自动化验证。 In order to describe the requirement of spatial and temporal consistence of cyber- physicalsystems (CPS), a specification language called STeC was proposed by Chen [1]. It is of vital importance toensure that the design and implementation of CPS meet the requirement of spatial and temporalconsistence. The Spatial Hybrid Automata (SHA), characteristic of the location-triggered, is proposedbased on the extended hybrid automata. This paper presents a framework of CPS modeling andverification based on SHA, where CPS are described by STeC and modeled by SHA. The adopted formalmethod is the differential dynamic logic (DL), whose the operational model is Hybrid Program (HP). TheSHA model is transformed to its corresponding HP through DL. Then CPS properties are specified basedon the result from HP. Finally, the CPS properties are automatically verified through the theorem-provernamed KeYmaera.
出处 《科技通报》 北大核心 2015年第1期94-99,共6页 Bulletin of Science and Technology
基金 国家"973"重点基础研究发展计划项目基金(2011CB302802)
关键词 时空自动机 CPS 微分动态逻辑 时空一致性 验证 KeYmaera spatial hybrid automata CPS differential dynamic logic spatial- temporal consistence verification KeYmaera
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参考文献13

  • 1Chen Y X. STeC: A location-triggered specification lan-guage for real- time systems[C]//Proceedings of the 15thIEEE International Symposium on Object/Component/Ser-vice-Oriented Real-Time Distributed Computing Work-shops. Washington DC:IEEE Computer Society, 2012:1-6.
  • 2Lee E A. Cyber physical systems: Design challenges[C] //Proceedings of the 11th IEEE Symposium on Object Ori-ented Real-Time Distributed Computing (ISORC). Wash-ington DC:IEEE Computer Society, 2008: 363-369.
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  • 6Tiwari A. Approximate reachability for linear systems[C] //Proceedings of Hybrid Systems: Computation and Control.Heidelberg: Springer, 2003: 514-525.
  • 7Platzer A, Clarke, E M. The image computation problem inhybrid systems model checking[C]//Proceedings of the10workshop on Hybrid System: Computation and control.Heidelberg: Springer, 2007: 473-486.
  • 8Collins P, Lygeros J. Computability of finite-time reach-able sets for hybrid systems[C]//Proceedings of the 44thIEEE Conference on Decision and Control, and the Euro-pean Control Conference. New Jersey: Piscataway, 2005:4688-4693.
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  • 10Platzer A. Differential dynamic logic for hybrid systems[J]. Journal of Automated Reasoning, 2008, 41(2) : 143-189.

二级参考文献25

  • 1Lee EA.Cyber physical systems:Design challenges .Proceedings of 11th IEEE Symposium on Object Oriented Real-time Distributed Computing(ISORC) .Washington:IEEE Computer Society,2008.363-369.
  • 2Chutinan A,Krogh,BH.Computational techniques for hybrid system verification[J].IEEE Transactions on Automatic Control,2003,48(1):64-75.
  • 3Tiwari A.Approximate reachability for linear systems .Proceedings of Hybrid Systems:Computation and Control .Verlag:Springer,2003.514-525.
  • 4Platzer A,Clarke,EM.The image computation problem in hybrid systems model checking .10workshop on Hybrid System:Computation and control .Heidelberg:Springer,2007.473-486.
  • 5Collins P,Lygeros J.Computability of finite-time reachable sets for hybrid systems .Proceedings of the 44th IEEE Conference on Decision and Control,and the European Control Conference .New Jersey:Piscataway,2005.4688-4693.
  • 6Zhou CC,Hansen MR.Duration Calculus:A Formal Approach to Real-Time Systems[M].Heidelberg:Springer,2004.41-62.
  • 7Platzer A.Differential dynamic logic for hybrid systems[J].Journal of Automated Reasoning,2008,41(2):143-189.
  • 8Stefan Bisanz.Executable HybridUML Semantics:A Transformation Definition .Bremen:University of Bremen,2005.
  • 9Kirsten Berkenk?tter,Stefan Bisanz,Ulrich Hannemann,Jan Peleska.The HybridUML profile for UML 2.0[J].International Journal on Software Tools for Technology Transfer(STTT),2006,8(2):167-176.
  • 10Platzer A,Quesel JD.KeYmaera:A hybrid theorem prover for hybrid systems .International Joint Conference on Automated Reasoning(IJCAR) .Heidelberg:Springer,2008.171-178.

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