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Michele Boreale

Researcher at University of Florence

Publications -  104
Citations -  2230

Michele Boreale is an academic researcher from University of Florence. The author has contributed to research in topics: Process calculus & Bisimulation. The author has an hindex of 23, co-authored 99 publications receiving 2178 citations. Previous affiliations of Michele Boreale include Sapienza University of Rome.

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Book ChapterDOI

Symbolic Trace Analysis of Cryptographic Protocols

TL;DR: This paper proves that the symbolic and the conventional semantics are in full agreement, and gives a method by which trace analysis can be carried out directly on the symbolic model and is proven to be complete for the considered class of properties and is amenable to automatic checking.
Book ChapterDOI

SCC: a service centered calculus

TL;DR: This study introduces SCC, a process calculus that features explicit notions of service definition, service invocation and session handling, and presents syntax and operational semantics of SCC and a number of simple but nontrivial programming examples that demonstrate flexibility of the chosen set of primitives.
Book ChapterDOI

Sessions and Pipelines for Structured Service Programming

TL;DR: The main result shows that in CaSPiS it is possible to program a "graceful termination" of nested sessions, which guarantees that no session is forced to hang forever after the loss of its partner.
Proceedings ArticleDOI

Proof techniques for cryptographic processes

TL;DR: An 'environment-sensitive' labelled transition system is developed, where transitions are constrained by the knowledge the environment has of names and keys, and a trace equivalence and a co-inductive weak bisimulation equivalence are defined, both of which avoid quantification over contexts.
Journal ArticleDOI

Testing Equivalence for Mobile Processes

TL;DR: The impact of applying the testing approach to a calculus of processes with dynamic communication topology is investigated and a fully abstract denotational model for the language is presented that takes advantage of reductions of processes to normal forms.