Grégory Lafitte

According to our database1, Grégory Lafitte authored at least 17 papers between 2000 and 2019.

Collaborative distances:
  • Dijkstra number2 of five.
  • Erdős number3 of four.

Timeline

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Links

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Bibliography

2019
An algorithmic approach to characterizations of admissibles.
Proceedings of the Computing with Foresight and Industry, 2019

2017
On shift-invariant maximal filters and hormonal cellular automata.
Proceedings of the 32nd Annual ACM/IEEE Symposium on Logic in Computer Science, 2017

Infinite Time Busy Beavers.
Proceedings of the Unveiling Dynamics and Complexity, 2017

Admissibles in Gaps.
Proceedings of the Unveiling Dynamics and Complexity, 2017

2011
Sub-computabilities.
Proceedings of the Fundamentals of Computation Theory - 18th International Symposium, 2011

2010
Tilings: simulation and universality.
Math. Struct. Comput. Sci., 2010

Infinite Time Cellular Automata: a Real Computation Model.
Proceedings of the Second Symposium on Cellular Automata "Journées Automates Cellulaires", 2010

2009
An Almost Totally Universal Tile Set.
Proceedings of the Theory and Applications of Models of Computation, 6th Annual Conference, 2009

Constructing New Aperiodic Self-simulating Tile Sets.
Proceedings of the Mathematical Theory and Computational Practice, 2009

2008
Busy beavers gone wild
Proceedings of the Proceedings International Workshop on The Complexity of Simple Programs, 2008

A Topological Study of Tilings.
Proceedings of the Theory and Applications of Models of Computation, 2008

Goedel incompleteness revisited.
Proceedings of the First Symposium on Cellular Automata "Journées Automates Cellulaires" (JAC 2008), 2008

Computability of Tilings.
Proceedings of the Fifth IFIP International Conference On Theoretical Computer Science, 2008

2007
Universal Tilings.
Proceedings of the STACS 2007, 2007

2002
On Randomness and Infinity.
Proceedings of the Foundations of Information Technology in the Era of Networking and Mobile Computing, 2002

2001
How Powerful Are Infinite Time Machines?
Proceedings of the Fundamentals of Computation Theory, 13th International Symposium, 2001

2000
The Infinite Versions of LOGSPACE != P Are Consistent with the Axioms of Set Theory.
Proceedings of the Mathematical Foundations of Computer Science 2000, 2000


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