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  • About
  • The Global ETD Search service is a free service for researchers to find electronic theses and dissertations. This service is provided by the Networked Digital Library of Theses and Dissertations.
    Our metadata is collected from universities around the world. If you manage a university/consortium/country archive and want to be added, details can be found on the NDLTD website.
31

Applications of Description Logic and Causality in Model Checking

Ben-David, Shoham January 2009 (has links)
Model checking is an automated technique for the verification of finite-state systems that is widely used in practice. In model checking, a model M is verified against a specification $\varphi$, exhaustively checking that the tree of all computations of M satisfies $\varphi$. When $\varphi$ fails to hold in M, the negative result is accompanied by a counterexample: a computation in M that demonstrates the failure. State of the art model checkers apply Binary Decision Diagrams(BDDs) as well as satisfiability solvers for this task. However, both methods suffer from the state explosion problem, which restricts the application of model checking to only modestly sized systems. The importance of model checking makes it worthwhile to explore alternative technologies, in the hope of broadening the applicability of the technique to a wider class of systems. Description Logic (DL) is a family of knowledge representation formalisms based on decidable fragments of first order logic. DL is used mainly for designing ontologies in information systems. In recent years several DL reasoners have been developed, demonstrating an impressive capability to cope with very large ontologies. This work consists of two parts. In the first we harness the growing ability of DL reasoners to solve model checking problems. We show how DL can serve as a natural setting for representing and solving a model checking problem, and present a variety of encodings that translate such problems into consistency queries in DL. Experimental results, using the Description Logic reasoner FaCT++, demonstrate that for some systems and properties, our method can outperform existing ones. In the second part we approach a different aspect of model checking. When a specification fails to hold in a model and a counterexample is presented to the user, the counterexample may itself be complex and difficult to understand. We propose an automatic technique to find the computation steps and their associated variable values, that are of particular importance in generating the counterexample. We use the notion of causality to formally define a set of causes for the failure of the specification on the given counterexample. We give a linear-time algorithm to detect the causes, and we demonstrate how these causes can be presented to the user as a visual explanation of the failure.
32

Mapping Template Semantics to SMV

Lu, Yun January 2004 (has links)
Template semantics is a template-based approach to describing the semantics of model-based notations, where a pre-defined template captures the notations' common semantics, and parameters specify the notations' distinct semantics. In this thesis, we investigate using template semantics to parameterize the translation from a model-based notation to the input language of the SMV family of model checkers. We describe a fully automated translator that takes as input a specification written in template semantics syntax, and a set of template parameters, encoding the specification's semantics, and generates an SMV model of the specification. The result is a parameterized technique for model checking specifications written in a variety of notations. Our work also shows how to represent complex composition operators, such as rendezvous synchronization, in the SMV language, in which there is no matching language construct.
33

Applications of Description Logic and Causality in Model Checking

Ben-David, Shoham January 2009 (has links)
Model checking is an automated technique for the verification of finite-state systems that is widely used in practice. In model checking, a model M is verified against a specification $\varphi$, exhaustively checking that the tree of all computations of M satisfies $\varphi$. When $\varphi$ fails to hold in M, the negative result is accompanied by a counterexample: a computation in M that demonstrates the failure. State of the art model checkers apply Binary Decision Diagrams(BDDs) as well as satisfiability solvers for this task. However, both methods suffer from the state explosion problem, which restricts the application of model checking to only modestly sized systems. The importance of model checking makes it worthwhile to explore alternative technologies, in the hope of broadening the applicability of the technique to a wider class of systems. Description Logic (DL) is a family of knowledge representation formalisms based on decidable fragments of first order logic. DL is used mainly for designing ontologies in information systems. In recent years several DL reasoners have been developed, demonstrating an impressive capability to cope with very large ontologies. This work consists of two parts. In the first we harness the growing ability of DL reasoners to solve model checking problems. We show how DL can serve as a natural setting for representing and solving a model checking problem, and present a variety of encodings that translate such problems into consistency queries in DL. Experimental results, using the Description Logic reasoner FaCT++, demonstrate that for some systems and properties, our method can outperform existing ones. In the second part we approach a different aspect of model checking. When a specification fails to hold in a model and a counterexample is presented to the user, the counterexample may itself be complex and difficult to understand. We propose an automatic technique to find the computation steps and their associated variable values, that are of particular importance in generating the counterexample. We use the notion of causality to formally define a set of causes for the failure of the specification on the given counterexample. We give a linear-time algorithm to detect the causes, and we demonstrate how these causes can be presented to the user as a visual explanation of the failure.
34

Using Software Model Checking for Software Certification

Taleghani, Ali January 2010 (has links)
Software certification is defined as the process of independently confirming that a system or component complies with its specified requirements and is acceptable for use. It consists of the following steps: (1) the software producer subjects her software to rigorous testing and submits for certification, among other documents, evidence that the software has been thoroughly verified, and (2) the certifier evaluates the completeness of the verification and confirms that the software meets its specifications. The certification process is typically a manual evaluation of thousands of pages of documents that the software producer submits. Moreover, most of the current certification techniques focus on certifying testing results, but there is an increase in using formal methods to verify software. Model checking is a formal verification method that systematically explores the entire execution state space of a software program to ensure that a property is satisfied in every program state. As the field of model checking matures, there is a growing interest in its use for verification. In fact, several industrial-sized software projects have used model checking for verification, and there has been an increased push for techniques, preferably automated, to certify model checking results. Motivated by these challenges in certification, we have developed a set of automated techniques to certify model-checking results. One technique, called search-carrying code (SCC), uses information collected by a model checker during the verification of a program to speed up the certification of that program. In SCC, the software producer's model checker performs an exhaustive search of a program's state space and creates a search script that acts as a certificate of verification. The certifier's model checker uses the search script to partition its search task into a number of smaller, roughly balanced tasks that can be distributed to parallel model checkers, thereby using parallelization to speed up certification. When memory resources are limited, the producer's model checker can reduce its memory requirements by caching only a subset of the model-checking-search results. Caching increases the likelihood that an SCC verification task runs to completion and produces a search script that represents the program's entire state space. The downside of caching is that it can result in an increase in search time. We introduce cost-based caching, that achieves an exhaustive search faster than existing caching techniques. Finally, for cases when an exhaustive search is not possible, we present a novel method for estimating the state-space coverage of a partial model checking run. The coverage estimation can help the certifier to determine whether the partial model-checking results are adequate for certification.
35

Using Software Model Checking for Software Certification

Taleghani, Ali January 2010 (has links)
Software certification is defined as the process of independently confirming that a system or component complies with its specified requirements and is acceptable for use. It consists of the following steps: (1) the software producer subjects her software to rigorous testing and submits for certification, among other documents, evidence that the software has been thoroughly verified, and (2) the certifier evaluates the completeness of the verification and confirms that the software meets its specifications. The certification process is typically a manual evaluation of thousands of pages of documents that the software producer submits. Moreover, most of the current certification techniques focus on certifying testing results, but there is an increase in using formal methods to verify software. Model checking is a formal verification method that systematically explores the entire execution state space of a software program to ensure that a property is satisfied in every program state. As the field of model checking matures, there is a growing interest in its use for verification. In fact, several industrial-sized software projects have used model checking for verification, and there has been an increased push for techniques, preferably automated, to certify model checking results. Motivated by these challenges in certification, we have developed a set of automated techniques to certify model-checking results. One technique, called search-carrying code (SCC), uses information collected by a model checker during the verification of a program to speed up the certification of that program. In SCC, the software producer's model checker performs an exhaustive search of a program's state space and creates a search script that acts as a certificate of verification. The certifier's model checker uses the search script to partition its search task into a number of smaller, roughly balanced tasks that can be distributed to parallel model checkers, thereby using parallelization to speed up certification. When memory resources are limited, the producer's model checker can reduce its memory requirements by caching only a subset of the model-checking-search results. Caching increases the likelihood that an SCC verification task runs to completion and produces a search script that represents the program's entire state space. The downside of caching is that it can result in an increase in search time. We introduce cost-based caching, that achieves an exhaustive search faster than existing caching techniques. Finally, for cases when an exhaustive search is not possible, we present a novel method for estimating the state-space coverage of a partial model checking run. The coverage estimation can help the certifier to determine whether the partial model-checking results are adequate for certification.
36

Guided random-walk based model checking

Bui, Hoai Thang, Computer Science & Engineering, Faculty of Engineering, UNSW January 2009 (has links)
The ever increasing use of computer systems in society brings emergent challenges to companies and system designers. The reliability of software and hardware can be financially critical, and lives can depend on it. The growth in size and complexity of software, and increasing concurrency, compounds the problem. The potential for errors is greater than ever before, and the stakes are higher than ever before. Formal methods, particularly model checking, is an approach that attempts to prove mathematically that a model of the behaviour of a product is correct with respect to certain properties. Certain errors can therefore be proven never to occur in the model. This approach has tremendous potential in system development to provide guarantees of correctness. Unfortunately, in practice, model checking cannot handle the enormous sizes of the models of real-world systems. The reason is that the approach requires an exhaustive search of the model to be conducted. While there are exceptions, in general model checkers are said not to scale well. In this thesis, we deal with this scaling issue by using a guiding technique that avoids searching areas of the model, which are unlikely to contain errors. This technique is based on a process of model abstraction in which a new, much smaller model is generated that retains certain important model information but discards the rest. This new model is called a heuristic. While model checking using a heuristic as a guide can be extremely effective, in the worst case (when the guide is of no help), it performs the same as exhaustive search, and hence it also does not scale well in all cases. A second technique is employed to deal with the scaling issue. This technique is based on the concept of random walks. A random walk is simply a `walk' through the model of the system, carried out by selecting states in the model randomly. Such a walk may encounter an error, or it may not. It is a non-exhaustive technique in the sense that only a manageable number of walks are carried out before the search is terminated. This technique cannot replace the conventional model checking as it can never guarantee the correctness of a model. It can however, be a very useful debugging tool because it scales well. From this point of view, it relieves the system designer from the difficult task of dealing with the problem of size in model checking. Using random walks, the effort goes instead into looking for errors. The effectiveness of model checking can be greatly enhanced if the above two techniques are combined: a random walk is used to search for errors, but the walk is guided by a heuristic. This in a nutshell is the focus of this work. We should emphasise that the random walk approach uses the same formal model as model checking. Furthermore, the same heuristic technique is used to guide the random walk as a guided model checker. Together, guidance and random walks are shown in this work to result in vastly improved performance over conventional model checking. Verification has been sacrificed of course, but the new technique is able to find errors far more quickly, and deal with much larger models.
37

Guided random-walk based model checking

Bui, Hoai Thang, Computer Science & Engineering, Faculty of Engineering, UNSW January 2009 (has links)
The ever increasing use of computer systems in society brings emergent challenges to companies and system designers. The reliability of software and hardware can be financially critical, and lives can depend on it. The growth in size and complexity of software, and increasing concurrency, compounds the problem. The potential for errors is greater than ever before, and the stakes are higher than ever before. Formal methods, particularly model checking, is an approach that attempts to prove mathematically that a model of the behaviour of a product is correct with respect to certain properties. Certain errors can therefore be proven never to occur in the model. This approach has tremendous potential in system development to provide guarantees of correctness. Unfortunately, in practice, model checking cannot handle the enormous sizes of the models of real-world systems. The reason is that the approach requires an exhaustive search of the model to be conducted. While there are exceptions, in general model checkers are said not to scale well. In this thesis, we deal with this scaling issue by using a guiding technique that avoids searching areas of the model, which are unlikely to contain errors. This technique is based on a process of model abstraction in which a new, much smaller model is generated that retains certain important model information but discards the rest. This new model is called a heuristic. While model checking using a heuristic as a guide can be extremely effective, in the worst case (when the guide is of no help), it performs the same as exhaustive search, and hence it also does not scale well in all cases. A second technique is employed to deal with the scaling issue. This technique is based on the concept of random walks. A random walk is simply a `walk' through the model of the system, carried out by selecting states in the model randomly. Such a walk may encounter an error, or it may not. It is a non-exhaustive technique in the sense that only a manageable number of walks are carried out before the search is terminated. This technique cannot replace the conventional model checking as it can never guarantee the correctness of a model. It can however, be a very useful debugging tool because it scales well. From this point of view, it relieves the system designer from the difficult task of dealing with the problem of size in model checking. Using random walks, the effort goes instead into looking for errors. The effectiveness of model checking can be greatly enhanced if the above two techniques are combined: a random walk is used to search for errors, but the walk is guided by a heuristic. This in a nutshell is the focus of this work. We should emphasise that the random walk approach uses the same formal model as model checking. Furthermore, the same heuristic technique is used to guide the random walk as a guided model checker. Together, guidance and random walks are shown in this work to result in vastly improved performance over conventional model checking. Verification has been sacrificed of course, but the new technique is able to find errors far more quickly, and deal with much larger models.
38

Guided random-walk based model checking

Bui, Hoai Thang, Computer Science & Engineering, Faculty of Engineering, UNSW January 2009 (has links)
The ever increasing use of computer systems in society brings emergent challenges to companies and system designers. The reliability of software and hardware can be financially critical, and lives can depend on it. The growth in size and complexity of software, and increasing concurrency, compounds the problem. The potential for errors is greater than ever before, and the stakes are higher than ever before. Formal methods, particularly model checking, is an approach that attempts to prove mathematically that a model of the behaviour of a product is correct with respect to certain properties. Certain errors can therefore be proven never to occur in the model. This approach has tremendous potential in system development to provide guarantees of correctness. Unfortunately, in practice, model checking cannot handle the enormous sizes of the models of real-world systems. The reason is that the approach requires an exhaustive search of the model to be conducted. While there are exceptions, in general model checkers are said not to scale well. In this thesis, we deal with this scaling issue by using a guiding technique that avoids searching areas of the model, which are unlikely to contain errors. This technique is based on a process of model abstraction in which a new, much smaller model is generated that retains certain important model information but discards the rest. This new model is called a heuristic. While model checking using a heuristic as a guide can be extremely effective, in the worst case (when the guide is of no help), it performs the same as exhaustive search, and hence it also does not scale well in all cases. A second technique is employed to deal with the scaling issue. This technique is based on the concept of random walks. A random walk is simply a `walk' through the model of the system, carried out by selecting states in the model randomly. Such a walk may encounter an error, or it may not. It is a non-exhaustive technique in the sense that only a manageable number of walks are carried out before the search is terminated. This technique cannot replace the conventional model checking as it can never guarantee the correctness of a model. It can however, be a very useful debugging tool because it scales well. From this point of view, it relieves the system designer from the difficult task of dealing with the problem of size in model checking. Using random walks, the effort goes instead into looking for errors. The effectiveness of model checking can be greatly enhanced if the above two techniques are combined: a random walk is used to search for errors, but the walk is guided by a heuristic. This in a nutshell is the focus of this work. We should emphasise that the random walk approach uses the same formal model as model checking. Furthermore, the same heuristic technique is used to guide the random walk as a guided model checker. Together, guidance and random walks are shown in this work to result in vastly improved performance over conventional model checking. Verification has been sacrificed of course, but the new technique is able to find errors far more quickly, and deal with much larger models.
39

A symbolic approach to the state graph based analysis of high-level Markov reward models

Lampka, Kai. January 2007 (has links) (PDF)
Erlangen, Nürnberg, Univ., Diss., 2007.
40

Developing concepts and methods for module and integration tests for models of reactive systems

Kyeyune, Yusufu. Unknown Date (has links)
University, Diss., 2000--Dortmund. / Dateiformat: PDF.

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