A special event with two talks, followed by the Habilitation defense of Laurent Doyen.
The confirmed invited speakers are:Tuesday March 13th, 2012.
Venue: Campus of ENS Cachan, Bâtiment d'Alembert, Salle Condorcet.
How to reach the campus by public transportation. A map of Paris subway.
Access map. Campus map.
The room "Salle Condorcet" is on 2nd floor of Bâtiment d'Alembert, see the
detailed map.
| Tuesday, March 13th, 2012 | ||
| 09:30 | Welcome | |
| 10:00 - 11:00 | Moshe Y. Vardi Room: Salle Condorcet |
The Rise and Fall of Linear Temporal Logic |
| 11:00 | Coffee break | |
| 11:30 - 12:30 | Rupak Majumdar Room: Salle Condorcet |
A Perfect Model for Bounded Verification |
| 12:30 | Break | |
| 14:30 | Laurent Doyen Room: Salle Condorcet |
Habilitation Thesis - Games and Automata: From Boolean to Quantitative Verification |
| Closing | ||
The event is open to the public and free. For organisational purposes,
please let us know
if you plan to attend the morning session. Registration is closed
The Habilitation defense in the afternoon is open to the public without registration.
Please write to the organizers if you have any question.
The organizers are Laurent Doyen, and Alain Finkel.
The Rise and Fall of Linear Temporal Logic
Abstract. One of the surprising developments in the area of program verification in the late part of the 20th Century is the emergence of Linear Temporal Logic (LTL), a logic that emerged in philisophical studies of free will, as the cannonical language for describing temporal behavior of computer systems. LTL, however, is not expressive enough for industrial applications. The first decade of the 21 Century saw the emergence of industrial temporal logics such as ForSpec, PSL, and SVA. These logics, however, are not clean enough to serve as objects of theoretical study. This talk will describe the rise and fall of LTL, and will propose a new cannonical temporal logic: Linear Dynamic Logic (LDL). |
A Perfect Model for Bounded Verification
Abstract. A class of languages C is perfect if it is closed under Boolean operations and
the emptiness problem is decidable. Perfect language classes are the basis for
the automata-theoretic approach to model checking: a system is correct if the
language generated by the system is disjoint from the language of bad traces.
Regular languages are perfect, but because the disjointness problem for CFLs is
undecidable, no class containing the CFLs can be perfect. |
Games and Automata: From Boolean to Quantitative Verification
Abstract. This talk presents a selection of results in the traditional verification of finite-state games and automata (new efficient algorithms for decision problems in games and automata theory), then presents extensions of the traditional models to quantitative games and automata, and new results in complexity, algorithmics, and expressive power of the new models. | ||
The committee is composed of:
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