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- W2745974521 abstract "The growing influence of telecommunication-systems in all areas has brought with it the need for elaborate and reliable software running on concurrent and, in particular, dynamically changing systems. With the development of such systems becoming ever more complex, the outline and development of mechanized and mechanizable verification-techniques is indispensable. This overall goal can be divided into three tasks: (1) outline of a framework in which (2) complex systems can be analysed, and the (3) design and implementation of efficient proof-techniques. It is certainly beyond the scope of a thesis to provide an integrated framework dealing with these questions within one environment. This work therefore concentrates on dominant aspects of each of the three tasks in separate discussions. A major result of the thesis is that the approaches outlined for each of the three questions obviously fit together, so that they can be used as a basis for the development of an integrated framework. Often automatic verification of larger hardware- and software-applications is impossible, because the systems are too large or even infinite. This thesis focusses on infinite-state and parameterized systems, and builds tool-support on interactive theorem-proving. Further, it concentrates on the validation of correct implementations by exploiting behavioural reasoning. It demonstrates how to apply various techniques to tackle proofs about infinite-state and parameterized systems with large descriptions, discusses the support that theorem-provers can offer, and presents a foundational platform for reasoning about mobile systems in a general-purpose theorem-prover. Several design-decisions have to be taken. This thesis uses process-algebra as a framework, in particular CCS for the description and analysis of infinite-state reactive systems, and the pi-calculus for the discussion of mobile and higher-order systems. For a validation, it applies observation-equivalence, exploiting a range of proof-techniques that have been developed for the two calculi. For all mechanizations, the general-purpose theorem-prover Isabelle/HOL is used." @default.
- W2745974521 created "2017-08-31" @default.
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- W2745974521 date "2001-01-01" @default.
- W2745974521 modified "2023-09-27" @default.
- W2745974521 title "On the Mechanized Validation of Infinite-State and Parameterized Reactive and Mobile Systems" @default.
- W2745974521 hasPublicationYear "2001" @default.
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