| 计算机技术﹑电信技术 | 
									
										
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    					| 基于符号模型检验的可信跨域协作系统验证方法 | 
  					 
  					  										
						| 胡斌1,李阳1,高济2 | 
					 
															
					1.杭州师范大学 杭州国际服务工程学院,浙江 杭州 310036;  2.浙江大学 计算机科学与技术学院,浙江 杭州 310027 | 
					 
										
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    					Symbolic model checking based verification method   for trustworthy cross-organizational collaboration system | 
  					 
  					  					  					
						| HU Bin1,LI Yang1,GAO Ji2 | 
					 
															
						1.Hangzhou Institute of Service Engineering, Hangzhou Normal University, Hangzhou 310036, China;  2.College of Computer Science and Technology, Zhejiang University, Hangzhou 310027, China | 
					   
									 
				
				
					
						
							
								
									
									
									
									
									 
          
          
            
                         
            
									            
									                
																														  
																|   [1]  高济, 吕何新, 郭航,等. 可信的自治式服务协调模型和应用开发框架[J]. 中国科学F辑: 信息科学, 2009, 39(11): 1146-1175.  GAO Ji, LV Hexin, GUO Hang. Trusted autonomic service cooperation model and application development framework [J]. Science in China Series FInformation Sciences, 2009, 52(9): 1550-1577.  [2] AGOTNES T, HOEK W V D, AGUILAR J A R, et al. On the logic of normative systems[C]∥ Proceedings of the Twentieth International Joint Conference on Artificial Intelligence (IJCAI 2007), Hyderabad, India :AAAI,2007, 1175-1180.  [3] ARTIKIS A, SERGOT M, PITT J. Specifying NormGoverned Computational Societies[J]. ACM Transactions on Computational Logic, 2008, 10(1): 1529-3785.  [4] GOVERNATORI G, ROTOLO A. BIO logical agents: Norms, beliefs, intentions in defeasible logic[J]. Autonomous Agents and MultiAgent Systems, 2008, 17(1): 36-69.  [5] SHOHAM Y, TENNENHOLTZ M. On social laws for artificial agent societies: offline design[J]. Artificial Intelligence, 1995, 73(1): 231-252.  [6] BOMAN M. Norms in artificial decision making[J]. Artificial Intelligence and Law, 1999, 7(1): 7-35.  [7] KROENING D, STRICHMAN O. Decision procedures: an algorithmic point of view[M]. Heidelberg: Springer,  2008.  [8] CLARKE E M, GRUMBERG O, PELED D A. Model checking [M]. London: The MIT Press, 1999.  [9] HUTH M, RYAN M. Logic in computer science: modelling and reasoning about systems [M]. Cambridge: Cambridge University Press, 2004.  [10] BRYANT R E. Symbolic Boolean manipulation with ordered binarydecision diagrams [J]. ACM Computing Survey, 1992, 24(3): 293-318.  [11] TARSKI A. A latticetheoretical fixpoint theorem and its applications[J]. Pacific Journal of Mathematics, 1955, 5(2): 285-309.  [12] 胡斌, 高济, 郭航. 规范多agent系统动态模型及其属性验证机制[J]. 浙江大学学报:工学版, 2009, 43 (6): 1014-1019,1167.  HU Bin, GAO Ji, GUO Hang. Dynamic model of normative multiagent system and its property verification mechanism [J]. Journal of Zhejiang University :Engineering Science, 2009, 43(6): 1014-1019,1167.  [13] BRYANT R E. GraphBased Algorithms for boolean function manipulation[J]. IEEE Transactions on Computers, 1986, 35(8):677-691.  [14] BAIER C, KATOEN J P. Principles of model checking[M]. Cambridge, MA, USA:The MIT Press, 2008.  [15] SALCEDA J V. The role of norms and electronic institutions in multiagent systems applied to complex domains. The HARMONIA framework[D]. Catalonia: Technical University of Catalonia,2003.  [16] VIRGINIA D. A Model for organizational interaction: based on agents, founded in logic [D]. Utrecht, Netherlands:Utrecht University,2004.  | 
															   
																													 
									             
									           
             
			            			 
			 
             
												
											    	
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