Name
Affiliation
Papers
JÉRÔME DURAND-LOSE
Lab ISSS, Bat ESSI, BP 145, F-06903 Sophia Antipolis, France
30
Collaborators
Citations 
PageRank 
17
127
14.93
Referers 
Referees 
References 
65
202
343
Search Limit
100202
Title
Citations
PageRank
Year
Abstract geometrical computation 11: Slanted firing squad synchronisation on signal machines00.342021
Abstract geometrical computation 8: Small machines, accumulations & rationality.00.342018
Self-Assembly of 3-D Structures Using 2-D Folding Tiles.00.342018
An Intrinsically Universal Family of Signal Machines.00.342018
Ways To Compute In Euclidean Frameworks00.342017
Abstract Geometrical Computation 9: Exact Discretization of 3-Speed Rational Signal Machines.00.342017
Irrationality Is Needed to Compute with Signal Machines with Only Three Speeds.30.532013
Abstract Geometrical Computation 6: A Reversible, Conservative And Rational Based Model For Black Hole Computation30.432012
Computing in the fractal cloud: modular generic solvers for SAT and Q-SAT variants50.462012
Abstract geometrical computation 7: geometrical accumulations and computably enumerable real numbers10.362012
Abstract geometrical computation 4: Small Turing universal signal machines10.362011
Abstract geometrical computation 5: embedding computable analysis.20.382011
Geometrical accumulations and computably enumerable real numbers10.352011
Fractal Parallelism: Solving SAT in Bounded Space and Time50.462010
Abstract Geometrical Computation and Computable Analysis40.432009
Abstract geometrical computation 3: black holes for classical and analog computing140.932009
Small Turing Universal Signal Machines00.342008
The signal point of view: from cellular automata to signal machines40.442008
Vouzzavedibisar: International Conference MCU 2007 - Machines, Computations and Universality00.342007
Abstract Geometrical Computation and the Linear Blum, Shub and Smale Model50.482007
Abstract Geometrical Computation 1: Embedding Black Hole Computations with Rational Numbers150.802006
Reversible conservative rational abstract geometrical computation is turing-universal40.442006
Forecasting black holes in abstract geometrical computation is highly unpredictable70.522006
Abstract geometrical computation: turing-computing ability and undecidability120.632005
Abstract geometrical computation for black hole computation110.752004
A Kleene theorem for splitable signals40.812004
Token-based self-stabilizing uniform algorithms130.852002
Representing Reversible Cellular Automata with Reversible Block Cellular Automata60.972001
Randomized uniform self-stabilizing mutual exclusion70.522000
Randomized Uniform SelfStabilizing Mutual Exclusion00.341998