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Compositional Model Checking
, 1999
"... We describe a method for reducing the complexity of temporal logic model checking in systems composed of many parallel processes. The goal is to check properties of the components of a system and then deduce global properties from these local properties. The main difficulty with this type of approac ..."
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Cited by 2407 (62 self)
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We describe a method for reducing the complexity of temporal logic model checking in systems composed of many parallel processes. The goal is to check properties of the components of a system and then deduce global properties from these local properties. The main difficulty with this type of approach is that local properties are often not preserved at the global level. We present a general framework for using additional interface processes to model the environment for a component. These interface processes are typically much simpler than the full environment of the component. By composing a component with its interface processes and then checking properties of this composition, we can guarantee that these properties will be preserved at the global level. We give two example compositional systems based on the logic CTL*.
PartialOrder Methods for the Verification of Concurrent Systems  An Approach to the StateExplosion Problem
, 1995
"... Statespace exploration techniques are increasingly being used for debugging and proving correct finitestate concurrent reactive systems. The reason for this success is mainly the simplicity of these techniques. Indeed, they are easy to understand, easy to implement and, last but not least, easy to ..."
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Cited by 289 (11 self)
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Statespace exploration techniques are increasingly being used for debugging and proving correct finitestate concurrent reactive systems. The reason for this success is mainly the simplicity of these techniques. Indeed, they are easy to understand, easy to implement and, last but not least, easy to use: they are fully automatic. Moreover, the range of properties that they can verify has been substantially broadened thanks to the development of modelchecking methods for various temporal logics. The main limit of statespace exploration verification techniques is the often excessive size of the state space due, among other causes, to the modeling of concurrency by interleaving. However, exploring all interleavings of concurrent events is not a priori necessary for verification: interleavings corresponding to the same concurrent execution contain related information. One can thus hope to be able to verify properties of a concurrent system without exploring all interleavings of its concu...
Reasoning about Systems with Many Processes
 Journal of the ACM
, 1992
"... Abstract. Methods are given for automatically verifying temporal properties of concurrent systems containing an arbitrary number of finitestate processes that communicate using CCS actions. Two models of systems are considered. Systems in the first model consist of a unique contro [ process and an ..."
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Cited by 130 (2 self)
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Abstract. Methods are given for automatically verifying temporal properties of concurrent systems containing an arbitrary number of finitestate processes that communicate using CCS actions. Two models of systems are considered. Systems in the first model consist of a unique contro [ process and an arbitrary number of user processes with identical detlnitions, For this model, a decision procedure to check whether all the executions of a process satisfy a given specification is presented. This algorithm runs in time double exponential mthe sizes of the control andthe user process definitions. It is also proven that it is decidable whether all the fair executions of a process satisfy a gwen specification. The second model is a special case of the first. In this model, all the processes have identical definitions. For this model, an efficient decision procedure is presented that checks if every execution of a process satisfies a given temporal logic specification. This algorithm runs in time polynomial inthesize of the process definition. Itisshown howtoverify certamglobal properties such as mutual exchrslon and absence of deadlocks. Finally, it is shown how these decision procedures can beusedto reason about certain systems with a communication network,
Verification Tools for FiniteState Concurrent Systems
"... Temporal logic model checking is an automatic technique for verifying finitestate concurrent systems. Specifications are expressed in a propositional temporal logic, and the concurrent system is modeled as a statetransition graph. An efficient search procedure is used to determine whether or not t ..."
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Cited by 118 (3 self)
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Temporal logic model checking is an automatic technique for verifying finitestate concurrent systems. Specifications are expressed in a propositional temporal logic, and the concurrent system is modeled as a statetransition graph. An efficient search procedure is used to determine whether or not the statetransition graph satisfies the specification. When the technique was first developed ten years ago, it was only possible to handle concurrent systems with a few thousand states. In the last few years, however, the size of the concurrent systems that can be handled has increased dramatically. By representing transition relations and sets of states implicitly using binary decision diagrams, it is now possible to check concurrent systems with more than 10 120 states. In this paper we describe in detail how the new implementation works and
Synchronous Observers and the Verification of Reactive Systems
 Third Int. Conf. on Algebraic Methodology and Software Technology, AMAST'93, Twente
, 1993
"... This paper is a survey of our specification and verification techniques, in a very general, language independent, framework. Section 1 introduces a simple model of synchronous input/output machines, which will be used throughout the paper. In section 2, we show how such a machine can be designed to ..."
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Cited by 101 (10 self)
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This paper is a survey of our specification and verification techniques, in a very general, language independent, framework. Section 1 introduces a simple model of synchronous input/output machines, which will be used throughout the paper. In section 2, we show how such a machine can be designed to check the satisfaction of a safety property, and we discuss the use of such an observer in program verification. In section 3, we use an observer to restrict the behavior of a machine. This is the basic way for representing assumptions about the environment. Applications to modular and inductive verification are considered. In modular verification, one has to find, by intuition, a property of a subprogram that is strong enough to allow the verification of the whole program without fully considering the subprogram. In section 4, we consider the automatic synthesis of such a property, and in section 5, we investigate the possibility of deducing the subprogram from such a synthesized specification.
Symbolic model checking with rich assertional languages
 Theoretical Computer Science
, 1997
"... Abstract. The paper shows that, by an appropriate choice of a rich assertional language, it is possible to extend the utility of symbolic model checking beyond the realm of bddrepresented nitestate systems into the domain of in nitestate systems, leading to a powerful technique for uniform veri c ..."
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Cited by 89 (4 self)
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Abstract. The paper shows that, by an appropriate choice of a rich assertional language, it is possible to extend the utility of symbolic model checking beyond the realm of bddrepresented nitestate systems into the domain of in nitestate systems, leading to a powerful technique for uniform veri cation of unbounded (parameterized) process networks. The main contributions of the paper are a formulation of a general framework for symbolic model checking of in nitestate systems, a demonstration that many individual examples of uniformly veri ed parameterized designs that appear in the literature are special cases of our general approach, verifying the correctness of the Futurebus+ design for all singlebus con gurations, extending the technique to tree architectures, and establishing that the presented method is a precise dual to the topdown invariant generation method used in deductive veri cation. 1
Automatic Verification of Parameterized Cache Coherence Protocols
, 2000
"... We propose a new method for the verification of parameterized cache coherence protocols. Cache coherence protocols are used to maintain data consistency in commercial multiprocessor systems equipped with local fast caches. In our approach we use arithmetic constraints to model possibly infinite sets ..."
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Cited by 72 (5 self)
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We propose a new method for the verification of parameterized cache coherence protocols. Cache coherence protocols are used to maintain data consistency in commercial multiprocessor systems equipped with local fast caches. In our approach we use arithmetic constraints to model possibly infinite sets of global states of a multiprocessor system with many identical caches. In preliminary experiments using symbolic model checkers for infinitestate systems based on real arithmetics (HyTech [HHW97] and DMC [DP99]) we have automatically verified safety properties for parameterized versions of widely implemented writeinvalidate and writeupdate cache coherence policies like the Mesi, Berkeley, Illinois, Firey and Dragon protocols [Han93]. With this application, we show that symbolic model checking tools originally designed for hybrid and concurrent systems can be applied successfully to a new class of infinitestate systems of practical interest.
Automatic Deductive Verification with Invisible Invariants
, 2001
"... The paper presents a method for the automatic verification of a certain class of parameterized systems. These are boundeddata systems consisting of N processes (N being the parameter), where each process is finitestate. First, we show that if we use the standard deductive inv rule for proving inva ..."
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Cited by 72 (10 self)
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The paper presents a method for the automatic verification of a certain class of parameterized systems. These are boundeddata systems consisting of N processes (N being the parameter), where each process is finitestate. First, we show that if we use the standard deductive inv rule for proving invariance properties, then all the generated verification conditions can be automatically resolved by finitestate (bddbased) methods with no need for interactive theorem proving. Next, we show how to use modelchecking techniques over finite (and small) instances of the parameterized system in order to derive candidates for invariant assertions. Combining this automatic computation of invariants with the previously mentioned resolution of the VCs (verification conditions) yields a (necessarily) incomplete but fully automatic sound method for verifying boundeddata parameterized systems. The generated invariants can be transferred to the VCvalidation phase without ever been examined by the user, which explains why we refer to them as "invisible". We illustrate the method on a nontrivial example of a cache protocol, provided by Steve German.
Parameterized Verification with Automatically Computed Inductive Assertions
, 2001
"... The paper presents a method, called the method of verification by invisible invariants, for the automatic verification of a large class of parameterized systems. The method is based on the automatic calculation of candidate inductive assertions and checking for their inductiveness, using symbolic mo ..."
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Cited by 64 (8 self)
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The paper presents a method, called the method of verification by invisible invariants, for the automatic verification of a large class of parameterized systems. The method is based on the automatic calculation of candidate inductive assertions and checking for their inductiveness, using symbolic modelchecking techniques for both tasks. First, we show how to use modelchecking techniques over finite (and small) instances of the parameterized system in order to derive candidates for invariant assertions. Next, we show that the premises of the standard deductive inv rule for proving invariance properties can be automatically resolved by finitestate (bddbased) methods with no need for interactive theorem proving. Combining the automatic computation of invariants with the automatic resolution of the VCs (verification conditions) yields a (necessarily) incomplete but fully automatic sound method for verifying large classes of parameterized systems. The generated invariants can be transferred to the VCvalidation phase without ever been examined by the user, which explains why we refer to them as "invisible". The efficacy of the method is demonstrated by automatic verification of diverse parameterized systems in a fully automatic and efficient manner.
Automatic Verification of Parameterized Synchronous Systems (Extended Abstract)
 In Proc. 8th Int'l. Conference on ComputerAided Verification (CAV
, 1996
"... ) E. Allen Emerson and Kedar S. Namjoshi Department of Computer Sciences, The University of Texas at Austin, U.S.A. Abstract. Systems with an arbitrary number of homogeneous processes occur in many applications. The Parameterized Model Checking Problem (PMCP) is to determine whether a temporal pro ..."
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Cited by 56 (6 self)
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) E. Allen Emerson and Kedar S. Namjoshi Department of Computer Sciences, The University of Texas at Austin, U.S.A. Abstract. Systems with an arbitrary number of homogeneous processes occur in many applications. The Parameterized Model Checking Problem (PMCP) is to determine whether a temporal property is true of every size instance of the system. We consider systems formed by a synchronous parallel composition of a single control process with an arbitrary number of homogeneous user processes, and show that the PMCP is decidable for properties expressed in an indexed propositional temporal logic. While the problem is in general PSPACEcomplete, our initial experimental results indicate that the method is usable in practice. 1 Introduction Systems with an arbitrary number of homogeneous processes occur in many contexts, especially in protocols for data communication, cache coherence, and classical synchronization problems. Current verification work on such systems has focussed mostly...