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Concurrency Theory by Davide Sangiorgi

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1CONCOUR9̉9, Concurrency Theory : 10th International Conference ; Eindhoven, The Netherlands, August 24 - 27, 1999 ; Proceedings

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2CONCUR 2000 - Concurrency Theory : 11th International Conference, University Park, PA, USA, August 22-25, 2000. Proceedings

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CONCUR 2000 — Concurrency Theory: 11th International Conference University Park, PA, USA, August 22–25, 2000 Proceedings Author: Catuscia Palamidessi Published by Springer Berlin Heidelberg ISBN: 978-3-540-67897-7 DOI: 10.1007/3-540-44618-4 Table of Contents: Combining Theorem Proving and Model Checking through Symbolic Analysis Verification Is Experimentation! Compositional Performance Analysis Using Probabilistic I/O Automata Formal Models for Communication-Based Design Programming Access Control: The Klaim Experience Exploiting Hierarchical Structure for Efficient Formal Verification From Process Calculi to Process Frameworks Verification Using Tabled Logic Programming Open Systems in Reactive Environments: Control and Synthesis Model Checking with Finite Complete Prefixes Is PSPACE-Complete Verifying Quantitative Properties of Continuous Probabilistic Timed Automata The Impressive Power of Stopwatches Optimizing Büchi Automata Generalized Model Checking: Reasoning about Partial State Spaces Reachability Analysis for Some Models of Infinite-State Transition Systems Process Spaces Failure Semantics for the Exchange of Information in Multi-Agent Systems Proof-Outlines for Threads in Java Deriving Bisimulation Congruences for Reactive Systems Bisimilarity Congruences for Open Terms and Term Graphs via Tile Logic

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3A Connection Between Concurrency And Language Theory

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We show that three fixed point structures equipped with (sequential) composition, a sum operation, and a fixed point operation share the same valid equations. These are the theories of (context-free) languages, (regular) tree languages, and simulation equivalence classes of (regular) synchronization trees (or processes). The results reveal a close relationship between classical language theory and process algebra.

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4Transactional Information Systems : Theory, Algorithms, And The Practice Of Concurrency Control And Recovery

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We show that three fixed point structures equipped with (sequential) composition, a sum operation, and a fixed point operation share the same valid equations. These are the theories of (context-free) languages, (regular) tree languages, and simulation equivalence classes of (regular) synchronization trees (or processes). The results reveal a close relationship between classical language theory and process algebra.

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5CONCUR '99 : Concurrency Theory : 10th International Conference, Eindhoven, The Netherlands, August 24-27, 1999 : Proceedings

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We show that three fixed point structures equipped with (sequential) composition, a sum operation, and a fixed point operation share the same valid equations. These are the theories of (context-free) languages, (regular) tree languages, and simulation equivalence classes of (regular) synchronization trees (or processes). The results reveal a close relationship between classical language theory and process algebra.

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6Concur 2000 : Concurrency Theory : 11th International Conference, University Park, PA, USA, August 22-25, 2000 : Proceedings

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7CONCUR 2005 -- Concurrency Theory : 16th International Conference, CONCUR 2005, San Francisco, CA, USA, August 23-26, 2005 : Proceedings

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xi, 612 pages :

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8CONCUR '94 : Concurrency Theory : 5th International Conference, Uppsala, Sweden ... 1994 : Proceedings

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xi, 612 pages :

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9CONCUR 2003 : Concurrency Theory : 14th International Conference, Marseille, France, September 3-5, 2003

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CONCUR 2003 - Concurrency Theory: 14th International Conference, Marseille, France, September 3-5, 2003. Proceedings Author: Roberto Amadio, Denis Lugiez Published by Springer Berlin Heidelberg ISBN: 978-3-540-40753-9 DOI: 10.1007/b11938 Table of Contents: Distributed Monitoring of Concurrent and Asynchronous Systems Synthesis of Distributed Algorithms Using Asynchronous Automata Compression of Partially Ordered Strings Bundle Event Structures and CCSP Syntactic Formats for Free Priority Rewrite Systems for OSOS Process Languages Quantitative Verification and Control via the Mu-Calculus Playing Games with Boxes and Diamonds The Element of Surprise in Timed Games Deciding Bisimilarity between BPA and BPP Processes Verification of Parametric Concurrent Systems with Prioritized FIFO Resource Management Input/Output Automata: Basic, Timed, Hybrid, Probabilistic, Dynamic,... A Process-Algebraic Language for Probabilistic I/O Automata Compositionality for Probabilistic Automata Satisfiability and Model Checking for MSO-Definable Temporal Logics Are in PSPACE Equivalence Checking of Non-flat Systems Is EXPTIME-Hard Model Checking a Path Multi-valued Model Checking via Classical Model Checking An Extension of Pushdown System and Its Model Checking Method Netcharts: Bridging the Gap between HMSCs and Executable Specifications

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10DTIC ADA252737: Logics And Models For Concurrency And Type Theory

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The goal was to contribute useful new concepts and results in two very active areas of research within semantics of computation, namely concurrency and type theory. The technical method of approach used logic and category theory and aimed at a conceptual unification of concurrency and constructive type theory. Section 2 summarizes the accomplishments attained under this contract and explains the specific ways in which the research goals were met. Several topics were supported by the contract, and there are important connections between these different topics. General logics, often in the particular form of categorical logics, form a common semantic framework for all these investigations; they are discussed in Section 2.1. Work on concurrency models is discussed in Section 2.2. Rewriting logic, its role in unifying models of concurrency, and the Maude language are discussed in Section 2.3. The connections between linear logic and concurrency as well as models for linear logic are discussed in Section 2.4. Sections 2.5, 2.6, and 2.7 cover work on different aspects of type theory, namely models of polymorphism, constructors and selectors, and higher-order subtypes.

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11Concurrency : Theory, Language, And Architecture : UK/Japan Workshop, Oxford, UK, September 25-27, 1989 : Proceedings

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Includes bibliographical references

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12Concurrency Theory : Calculi And Automata For Modelling Untimed And Timed Concurrent Systems

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13CONCUR 2004--concurrency Theory : 15th International Conference, London, UK, August 31-September 3, 2004 : Proceedings

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14CONCUR '95 : Concurrency Theory : 6th International Conference, Philadelphia, PA, USA, August 21-24, 1995 : Proceedings

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15The Theory And Practice Of Concurrency

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16A Model Category For The Homotopy Theory Of Concurrency

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We construct a cofibrantly generated model structure on the category of flows such that any flow is fibrant and such that two cofibrant flows are homotopy equivalent for this model structure if and only if they are S-homotopy equivalent. This result provides an interpretation of the notion of S-homotopy equivalence in the framework of model categories.

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17DTIC ADA092625: An Optimality Theory Of Concurrency Control For Databases.

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A concurrency control mechanism (or a scheduler) is the component of a database system that safeguards the consistency of the database in the presence of interleaved accesses and update requests. We formally show that the performance of a scheduler, i.e., the amount of parallelism that it supports, depends explicitly upon the amount of information that is available to the scheduler. We point out that most previous work on concurrency control is simply concerned with specific points of the base trade-off between performance and information. In fact, several of these approaches are shown to be optimal for the amount of information that they use. (Author)

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