activity
20122021
most citedAny shape can ultimately cross information on two-dimensional abelian sandpile models

6 citations · 10 across the 9 of their papers we have counts for

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12 papers · 1 filter

cs.DM2021

Rikudo is NP-complete

Viet-Ha Nguyen, Kévin Perrot

Rikudo is a number-placement puzzle, where the player is asked to complete a Hamiltonian path on a hexagonal grid, given some clues (numbers already placed and edges of the path).…

cs.DM2021

Freezing sandpiles and Boolean threshold networks: equivalence and complexity

Eric Goles, Pedro Montealegre Kévin Perrot

The NC versus P-hard classification of the prediction problem for sandpiles on the two dimensional grid with von Neumann neighborhood is a famous open problem. In this paper we mak…

cs.DM2020

#P-completeness of counting update digraphs, cacti, and a series-parallel decomposition method

Camille Noûs, Kévin Perrot, Sylvain Sené +1

Automata networks are a very general model of interacting entities, with applications to biological phenomena such as gene regulation. In many contexts, the order in which entities…

cs.DM2020

Complexity of limit-cycle problems in Boolean networks

Florian Bridoux, Caroline Gaze-Maillot, Kévin Perrot +1

Boolean networks are a general model of interacting entities, with applications to biological phenomena such as gene regulation. Attractors play a central role, and the schedule of…

cs.DM2019

On the complexity of acyclic modules in automata networks

Kévin Perrot, Pacôme Perrotin, Sylvain Sené

Modules were introduced as an extension of Boolean automata networks. They have inputs which are used in the computation said modules perform, and can be used to wire modules with…

cs.DM2019

How hard is it to predict sandpiles on lattices? A survey

Kévin Perrot, Enrico Formenti

Since their introduction in the 80s, sandpile models have raised interest for their simple definition and their surprising dynamical properties. In this survey we focus on the comp…