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Titlebook: Reachability Problems; 6th International Wo Alain Finkel,Jérôme Leroux,Igor Potapov Conference proceedings 2012 Springer-Verlag Berlin Heid

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书目名称Reachability Problems
副标题6th International Wo
编辑Alain Finkel,Jérôme Leroux,Igor Potapov
视频video
概述Fast-track conference proceedings.State-of-the-art research.Up-to-date results
丛书名称Lecture Notes in Computer Science
图书封面Titlebook: Reachability Problems; 6th International Wo Alain Finkel,Jérôme Leroux,Igor Potapov Conference proceedings 2012 Springer-Verlag Berlin Heid
描述This book constitutes the refereed proceedings of the 6th International Workshop on Reachability Problems, RP 2012, held in Bordeaux, France, in September, 2012. The 8 revised full papers presented together with 4 invited talks were carefully reviewed and selected from 15 submissions. The papers present current research and original contributions related to reachability problems in different computational models and systems such as algebraic structures, computational models, hybrid systems, logic and verification. Reachability is a fundamental problem that appears in several different contexts: finite- and infinite-state concurrent systems, computational models like cellular automata and Petri nets, decision procedures for classical, modal and temporal logic, program analysis, discrete and continuous systems, time critical systems, and open systems modeled as games.
出版日期Conference proceedings 2012
关键词computational complexity; dynamical and hybrid systems; model-checking; rewriting systems; verification;
版次1
doihttps://doi.org/10.1007/978-3-642-33512-9
isbn_softcover978-3-642-33511-2
isbn_ebook978-3-642-33512-9Series ISSN 0302-9743 Series E-ISSN 1611-3349
issn_series 0302-9743
copyrightSpringer-Verlag Berlin Heidelberg 2012
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Recursive Schemes, Krivine Machines, and Collapsible Pushdown Automata,h built-in constants. This tree represents the meaning of the program up to the meaning of built-in constants. It is much easier to reason about properties of such trees than properties of interpreted programs. Moreover some interesting properties of programs are already expressible on the level of
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Decision Problems for Linear Recurrence Sequences,ing certain fundamental . for linear recurrence sequences, namely the Skolem Problem (does the sequence have a zero?), the Positivity Problem (is the sequence always positive?), and the Ultimate Positivity Problem (is the sequence ultimately always positive?).
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On the Relationship between Reachability Problems in Timed and Counter Automata, timed automata with three or more clocks is naturally logarithmic-space interreducible with reachability in space-bounded counter automata with two counters. We moreover show the logarithmic-space equivalence of reachability in two-clock timed automata and space-bounded one-counter automata. This l
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Ariadne: Dominance Checking of Nonlinear Hybrid Automata Using Reachability Analysis,consist of a discrete control part that operates in a continuous environment and may be represented by hybrid automata. We recently proposed an open-source framework for hybrid automata analysis, called ., which exploits approximation techniques based on the theory of computable analysis. In this pa
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Robustness of Time Petri Nets under Guard Enlargement,st if the set of discrete behaviors is preserved under arbitrarily small (but positive) perturbations. We tackle this problem for Time Petri Nets (TPNs for short) by considering the model of parametric guard enlargement which allows time-intervals constraining the firing of transitions in TPNs to be
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Efficient Probabilistic Model Checking of Systems with Ranged Probabilities,tion of the probabilities of satisfying a given property where the accuracy is characterized in terms of error bounds. We leverage affine arithmetic to propagate the first-order error terms. Higher-order error terms are bounded using interval arithmetic.
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On the Length of Knot Transformations via Reidemeister Moves I and II,r words. One of such discrete representations is a Gauss code. In this paper we consider knot transformations in terms of string rewriting systems. We formulate the concept of knot transformations in the context of Gauss word rewriting and present linear lower and upper bounds on the length of knot
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