Modeling and Verifying Concurrent Programs with Finite Chu Spaces
Finite Chu spaces are proposed for the modeling and verification of concurrent programs.In order to model not only typical concurrent behaviors but also modern exception handling and synchronization mechanisms,we design an enriched process algebra of Chu spaces from a practical point of view.To illu...
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Published in | Journal of computer science and technology Vol. 25; no. 6; pp. 1168 - 1183 |
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Main Author | |
Format | Journal Article |
Language | English |
Published |
Boston
Springer US
01.11.2010
Springer Nature B.V |
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Online Access | Get full text |
ISSN | 1000-9000 1860-4749 |
DOI | 10.1007/s11390-010-9397-y |
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Abstract | Finite Chu spaces are proposed for the modeling and verification of concurrent programs.In order to model not only typical concurrent behaviors but also modern exception handling and synchronization mechanisms,we design an enriched process algebra of Chu spaces from a practical point of view.To illustrate the power of finite Chu spaces and the process algebra while abstracting away from language-specific details,an imaginary concurrent programming language(ICL) is designed.A denotational semantics of ICL is presented using finite Chu spaces and the enriched process algebra.The valuation functions are fairly straightforward since the carefully designed operators have done much of the job.The enriched process algebra is also used as the specification language for Chu spaces,with which process-algebraic properties can be specified.Verification algorithms are presented with their time complexities discussed. |
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AbstractList | Finite Chu spaces are proposed for the modeling and verification of concurrent programs. In order to model not only typical concurrent behaviors but also modern exception handling and synchronization mechanisms, we design an enriched process algebra of Chu spaces from a practical point of view. To illustrate the power of finite Chu spaces and the process algebra while abstracting away from language-specific details, an imaginary concurrent programming language (ICL) is designed. A denotational semantics of ICL is presented using finite Chu spaces and the enriched process algebra. The valuation functions are fairly straightforward since the carefully designed operators have done much of the job. The enriched process algebra is also used as the specification language for Chu spaces, with which process-algebraic properties can be specified. Verification algorithms are presented with their time complexities discussed. Finite Chu spaces are proposed for the modeling and verification of concurrent programs.In order to model not only typical concurrent behaviors but also modern exception handling and synchronization mechanisms,we design an enriched process algebra of Chu spaces from a practical point of view.To illustrate the power of finite Chu spaces and the process algebra while abstracting away from language-specific details,an imaginary concurrent programming language(ICL) is designed.A denotational semantics of ICL is presented using finite Chu spaces and the enriched process algebra.The valuation functions are fairly straightforward since the carefully designed operators have done much of the job.The enriched process algebra is also used as the specification language for Chu spaces,with which process-algebraic properties can be specified.Verification algorithms are presented with their time complexities discussed. Finite Chu spaces are proposed for the modeling and verification of concurrent programs. In order to model not only typical concurrent behaviors but also modern exception handling and synchronization mechanisms, we design an enriched process algebra of Chu spaces from a practical point of view. To illustrate the power of finite Chu spaces and the process algebra while abstracting away from language-specific details, an imaginary concurrent programming language (ICL) is designed. A denotational semantics of ICL is presented using finite Chu spaces and the enriched process algebra. The valuation functions are fairly straightforward since the carefully designed operators have done much of the job. The enriched process algebra is also used as the specification language for Chu spaces, with which process-algebraic properties can be specified. Verification algorithms are presented with their time complexities discussed.[PUBLICATION ABSTRACT] |
Author | 杜旭涛 邢春晓 周立柱 |
AuthorAffiliation | Department of Computer Science and Technology, Tsinghua University, Beijing 100084, China Research Institute of Information Technology, Tsinghua University, Beijing 100084, China |
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References | Droste M, Zhang G Q. Bifinite Chu spaces. In Proc. the Second International Conference on Algebra and Coalgebra in Computer Science (CALCO 2007), Bergen, Norway, Aug. 20-24, 2007, pp.179–193. Abramsky S. Coalgebras, Chu spaces, and representations of physical systems. OUCL, Tech. Rep. RR-09-11, Oct. 2009. Nguyen H T, Kreinovich V, Wu B. Chu spaces — A new approach to diagnostic information fusion. In Proc. the 2nd International Conference on Information Fusion (FUSION1999), Sunnyvale, USA, July 6-8, 1999, pp.323–330. Vinh J, Bowen P C. Semantics of RTL and validation of synthesized RTL designs using formal verification in reconfigurable computing systems. In Proc. the 12th IEEE International Conference and Workshops on the Engineering of Computer-Based Systems (ECBS 2005), Greenbelt, USA, April 4-7, 2005, pp.247–254. Gupta V. Chu spaces: A model of concurrency [Ph.D. Dissertation]. Stanford University, Sept. 1994. Pratt V R. Chu Spaces and Their Interpretation as Concurrent Objects. Computer Science Today: Recent Trends and Developments, J van Leeuwen (ed.), Springer Berlin/Heidelberg, 1995, pp.392–405. Abramsky S. Big toy models: Representing physical systems as Chu spaces. OUCL, Tech. Rep. RR-09-08, Sept. 2009. Du X, Xing C, Zhou L. A Chu spaces semantics of control flow in BPEL. In Proc. 2009 Asia-Pacific Services Computing Conference (APSCC 2009), Singapore, Dec. 7-11, 2009, pp.142–149. Pratt V R. Chu spaces: Course notes for the school in category theory and applications. Coimbra, Portugal, July 1999, http://boole.stanford.edu/pub/coimbra.pdf. PrattVRChu spaces as a semantic bridge between linear logic and mathematicsTheor. Comput. Sci.200329434394711042.1800210.1016/S0304-3975(01)00169-41964757 de MedeirosAAvan der AalstWWeijtersAQuantifying process equivalence based on observed behaviorData & Knowledge Engineering2008641557410.1016/j.datak.2007.06.010 HuangFPDrosteMZhangGQA monoidal category of bifinite Chu spacesElectron. Notes Theor. Comput. Sci.200821228529710.1016/j.entcs.2008.04.068 Barr M. *-Autonomous categories. Lecture Notes in Mathematics, vol. 752, Springer-Verlag, 1979. Pratt V R. Rational mechanisms and natural mathematics. In Proc. the 6th International Joint Conference CAAP/FASE on Theory and Practice of Software Development (TAPSOFT1995), Aarhus, Denmark, May 22-26, 1995, pp.108–122. NguyenNNguyenHTWuBKreinovichVChu spaces: Towards new foundations for fuzzy logic and fuzzy control, with applications to information flow on the world wide webJACIII200153149156 Kreinovich V, Liu G, Nguyen H. Chu spaces — A new approach to describing uncertainty in systems. In Proc. the 42nd Midwest Symposium on Circuits and Systems, Las Cruces, USA, Aug. 8-11, 1999, pp.427–430. Devarajan H, Hughes D J D, Plotkin G D, Pratt V R. Full completeness of the multiplicative linear logic of Chu spaces. In Proc. the 14th Annual IEEE Symposium on Logic in Computer Science (LICS 1999), Trento, Italy, July 2-5, 1999, pp.234–242. Ivanov L. Modeling non-iterated system behavior with Chu spaces. In Proc. the 2008 International Conference on Computer Design (CDES 2008), Las Vegas, USA, July 14-17, 2008, pp.145–150. Chen X, Li Q, Deng Z. Chu space and approximable concept lattice in fuzzy setting. In Proc. the 2007 IEEE International Conference on Fuzzy Systems (ICFS 2007), London, UK, July 23-26, 2007, pp.1–6. Sato K, Horiuchi T, Hiraoka T, Kawakami H, Katai O. Decision making process via constraint-oriented fuzzy logic based on Chu space theory. In Proc. the Ninth IEEE International Conference on Fuzzy Systems (FUZZ 2000), San Antonio, USA, May 7-10, 2000, pp.222–227. Gupta V, Pratt V R. Gates accept concurrent behavior. In Proc. the 34th Annual Symposium on Foundations of Computer Science (FOCS 1993), Palo Alto, USA, Nov. 3-5, 1993, pp.62–71. Wing J. Hints to specifiers. Educational Issues of Formal Methods, Hinchey M, Dean N (eds.), Ch. 5, London: Academic Press, 1996, pp.57–77. Chen X, Li Q, Deng Z. Formal topology, Chu space and approximable concept. In Proc. the International Workshop on Concept Lattices and Their Applications (CLA 2005), Olomouc, Czech, Sept. 7-9 2005, pp.158–165. Giuli E, Tholen W. A topologist’s view of Chu spaces. Electron. Notes Theor. Comput. Sci., 15(5/6): 573–598. Pratt V R. Event-state duality: The enriched case. In Proc. the 13th International Conference on Concurrency Theory (CONCUR 2002), Brno, Czech, Aug. 20-23, 2002, pp.41–56. PrattVRTransition and cancellation in concurrency and branching timeMath. Structures in Comp. Sci.20031344855291088.6813110.1017/S09601295030040312017539 Pratt V R. Time and information in sequential and concurrent computation. In Proc. the International Workshop on Theory and Practice of Parallel Programming (TPPP 1994), Sendai, Japan, Nov. 7-9, 1994, pp.1–24. VannucciSGame formats as Chu spacesInternational Game Theory Review (IGTR)2007911191381138.9136410.1142/S021919890700131X2341406 Du X, Xing C, Zhou L. A Chu spaces semantics of BPEL-like fault handling. In Proc. The 4th International Conference on Frontier of Computer Science and Technology (FCST 2009), Shanghai, China, Dec. 17-19, 2009, pp.317–323. Web services business process execution language version 2.0. OASIS Web Services Business Process Execution Language (WSBPEL) Technical Committee, April 2007, http://www.oasis-open.org/specs/index.php#wsbpel. AA Medeiros de (9397_CR30) 2008; 64 9397_CR20 9397_CR21 9397_CR22 9397_CR23 9397_CR25 9397_CR26 9397_CR27 9397_CR28 9397_CR29 S Vannucci (9397_CR7) 2007; 9 9397_CR6 9397_CR8 VR Pratt (9397_CR10) 2003; 294 VR Pratt (9397_CR24) 2003; 13 9397_CR1 9397_CR2 9397_CR3 9397_CR4 9397_CR11 9397_CR5 9397_CR12 9397_CR13 9397_CR14 9397_CR15 9397_CR17 9397_CR18 9397_CR19 N Nguyen (9397_CR16) 2001; 5 FP Huang (9397_CR9) 2008; 212 |
References_xml | – reference: PrattVRTransition and cancellation in concurrency and branching timeMath. Structures in Comp. Sci.20031344855291088.6813110.1017/S09601295030040312017539 – reference: Giuli E, Tholen W. A topologist’s view of Chu spaces. Electron. Notes Theor. Comput. Sci., 15(5/6): 573–598. – reference: Kreinovich V, Liu G, Nguyen H. Chu spaces — A new approach to describing uncertainty in systems. In Proc. the 42nd Midwest Symposium on Circuits and Systems, Las Cruces, USA, Aug. 8-11, 1999, pp.427–430. – reference: Sato K, Horiuchi T, Hiraoka T, Kawakami H, Katai O. Decision making process via constraint-oriented fuzzy logic based on Chu space theory. In Proc. the Ninth IEEE International Conference on Fuzzy Systems (FUZZ 2000), San Antonio, USA, May 7-10, 2000, pp.222–227. – reference: Du X, Xing C, Zhou L. A Chu spaces semantics of control flow in BPEL. In Proc. 2009 Asia-Pacific Services Computing Conference (APSCC 2009), Singapore, Dec. 7-11, 2009, pp.142–149. – reference: Vinh J, Bowen P C. Semantics of RTL and validation of synthesized RTL designs using formal verification in reconfigurable computing systems. In Proc. the 12th IEEE International Conference and Workshops on the Engineering of Computer-Based Systems (ECBS 2005), Greenbelt, USA, April 4-7, 2005, pp.247–254. – reference: VannucciSGame formats as Chu spacesInternational Game Theory Review (IGTR)2007911191381138.9136410.1142/S021919890700131X2341406 – reference: Abramsky S. Big toy models: Representing physical systems as Chu spaces. OUCL, Tech. Rep. RR-09-08, Sept. 2009. – reference: Pratt V R. Rational mechanisms and natural mathematics. In Proc. the 6th International Joint Conference CAAP/FASE on Theory and Practice of Software Development (TAPSOFT1995), Aarhus, Denmark, May 22-26, 1995, pp.108–122. – reference: NguyenNNguyenHTWuBKreinovichVChu spaces: Towards new foundations for fuzzy logic and fuzzy control, with applications to information flow on the world wide webJACIII200153149156 – reference: Ivanov L. Modeling non-iterated system behavior with Chu spaces. In Proc. the 2008 International Conference on Computer Design (CDES 2008), Las Vegas, USA, July 14-17, 2008, pp.145–150. – reference: Pratt V R. Time and information in sequential and concurrent computation. In Proc. the International Workshop on Theory and Practice of Parallel Programming (TPPP 1994), Sendai, Japan, Nov. 7-9, 1994, pp.1–24. – reference: Wing J. Hints to specifiers. Educational Issues of Formal Methods, Hinchey M, Dean N (eds.), Ch. 5, London: Academic Press, 1996, pp.57–77. – reference: Pratt V R. Chu spaces: Course notes for the school in category theory and applications. Coimbra, Portugal, July 1999, http://boole.stanford.edu/pub/coimbra.pdf. – reference: PrattVRChu spaces as a semantic bridge between linear logic and mathematicsTheor. Comput. Sci.200329434394711042.1800210.1016/S0304-3975(01)00169-41964757 – reference: Pratt V R. Event-state duality: The enriched case. In Proc. the 13th International Conference on Concurrency Theory (CONCUR 2002), Brno, Czech, Aug. 20-23, 2002, pp.41–56. – reference: Web services business process execution language version 2.0. OASIS Web Services Business Process Execution Language (WSBPEL) Technical Committee, April 2007, http://www.oasis-open.org/specs/index.php#wsbpel. – reference: Chen X, Li Q, Deng Z. Chu space and approximable concept lattice in fuzzy setting. In Proc. the 2007 IEEE International Conference on Fuzzy Systems (ICFS 2007), London, UK, July 23-26, 2007, pp.1–6. – reference: Barr M. *-Autonomous categories. Lecture Notes in Mathematics, vol. 752, Springer-Verlag, 1979. – reference: Abramsky S. Coalgebras, Chu spaces, and representations of physical systems. OUCL, Tech. Rep. RR-09-11, Oct. 2009. – reference: HuangFPDrosteMZhangGQA monoidal category of bifinite Chu spacesElectron. Notes Theor. Comput. Sci.200821228529710.1016/j.entcs.2008.04.068 – reference: Gupta V, Pratt V R. Gates accept concurrent behavior. In Proc. the 34th Annual Symposium on Foundations of Computer Science (FOCS 1993), Palo Alto, USA, Nov. 3-5, 1993, pp.62–71. – reference: Chen X, Li Q, Deng Z. Formal topology, Chu space and approximable concept. In Proc. the International Workshop on Concept Lattices and Their Applications (CLA 2005), Olomouc, Czech, Sept. 7-9 2005, pp.158–165. – reference: Gupta V. Chu spaces: A model of concurrency [Ph.D. Dissertation]. Stanford University, Sept. 1994. – reference: Pratt V R. Chu Spaces and Their Interpretation as Concurrent Objects. 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In Proc. the Second International Conference on Algebra and Coalgebra in Computer Science (CALCO 2007), Bergen, Norway, Aug. 20-24, 2007, pp.179–193. – reference: Du X, Xing C, Zhou L. A Chu spaces semantics of BPEL-like fault handling. In Proc. The 4th International Conference on Frontier of Computer Science and Technology (FCST 2009), Shanghai, China, Dec. 17-19, 2009, pp.317–323. – ident: 9397_CR5 doi: 10.1007/3-540-59293-8_190 – volume: 294 start-page: 439 issue: 3 year: 2003 ident: 9397_CR10 publication-title: Theor. Comput. 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SubjectTerms | Algebra Algorithms Artificial Intelligence Behavior Computer Science Data Structures and Information Theory Design Enrichment Exception handling Information Systems Applications (incl.Internet) Mathematical analysis Mathematical models Program verification (computers) Programming languages R&D Regular Paper Research & development Semantics Software Software Engineering Specifications Theory of Computation 同步机制 并发程序 并行编程语言 异常处理 有限空间 进程代数 验证算法 |
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Title | Modeling and Verifying Concurrent Programs with Finite Chu Spaces |
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