Process Algebras for Petri Nets
The Alphabetization of Distributed Systems
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Beschreibung
This book deals with the problem of finding suitable languages that can represent specific classes of Petri nets, the most studied and widely accepted model for distributed systems. Hence, the contribution of this book amounts to the alphabetization of some classes of distributed systems. The book also suggests the need for a generalization of Turing computability theory.
It is important for graduate students and researchers engaged with the concurrent semantics of distributed communicating systems. The author assumes some prior knowledge of formal languages and theoretical computer science.
This book deals with the problem of finding suitable languages that can represent specific classes of Petri nets, the most studied and widely accepted model for distributed systems. Hence, the contribution of this book amounts to the alphabetization of some classes of distributed systems. The book also suggests the need for a generalization of Turing computability theory.
It is important for graduate students and researchers engaged with the concurrent semantics of distributed communicating systems. The author assumes some prior knowledge of formal languages and theoretical computer science.
Relates hierarchies of classes of Petri nets and process algebras First book to discuss limitations of Turing computability Important for graduate students and researchers engaged with the concurrent semantics of distributed communication systems
Autor*in
Roberto Gorrieri
Themen in »Process Algebras for Petri Nets«
Petri Nets Process Algebras Models of Computation Concurrency Distributed Computing Process Calculus
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“Gorrieri's monograph is truly illuminating and has fully met my high expectations regarding content, originality, technical rigor, and presentation. It should be on the reading list of every doctoral student in concurrency theory and also of those research scholars who have some grounding in concurrency theory but are not experts in both Petri nets and process algebras.” (Gerald Lüttgen, Mathematical Reviews, April, 2018)
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