In this paper, we present a self-stabilizing algorithm for finding cut-nodes and bridges in arbitrary rooted networks with a low memory requirement ( ( ( )) bits per processor where is the number of processors). Our algorithm is silent and must be composed with a silent self-stabilizing algorithm computing a Depth-First Search ( ) Spanning Tree of the network. So, in the paper, we will prove that the composition of our algorithm with any silent self-stabilizing algorithm is self-stabilizing. Finally, we will show that our algorithm needs ( ) moves to reach a terminal configuration once the spanning tree is computed. Note that this time complexity is equivalent to the best proposed solutions
Motivated by applications to sensor networks, as well as to many other areas, this paper studies the...
[[abstract]]A self-stabilizing algorithm is proposed for constructing spanning trees for connected g...
International audienceThe minimum spanning tree (MST) construction is a classical problem in Distrib...
International audienceWe propose a general scheme to compute tree-based data structures on arbitrary...
We propose a general scheme, called Algorithm STlC, to compute spanning-tree-like data structures o...
International audienceIn this paper, we propose a general scheme, called Algorithm $\mathsf{STlC}$, ...
A self-stabilizing algorithm is a distributed algorithm that can start from any initial (legitimate ...
International audienceSelf-stabilizing algorithms are distributed algorithms supporting transient fa...
AbstractWe propose a simple self-stabilizing distributed algorithm that maintains an arbitrary spann...
A self-stabilizing algorithm is silent if it converges to a glc)bal state after which the values sto...
The notion of self-stabilization was introduced by Dijkstra. He defined a system as self-stabilizing...
The notion of self-stabilization was first proposed by Dijkstra [37, 38].A system is self-stabilizin...
International audienceWe deal with the problem of maintaining a shortest-path tree rooted at some pr...
We deal with the problem of maintaining a shortest-path tree rooted at some process r in a network t...
We present a novel self-stabilizing algorithm for minimum spanning tree (MST) construc-tion. The spa...
Motivated by applications to sensor networks, as well as to many other areas, this paper studies the...
[[abstract]]A self-stabilizing algorithm is proposed for constructing spanning trees for connected g...
International audienceThe minimum spanning tree (MST) construction is a classical problem in Distrib...
International audienceWe propose a general scheme to compute tree-based data structures on arbitrary...
We propose a general scheme, called Algorithm STlC, to compute spanning-tree-like data structures o...
International audienceIn this paper, we propose a general scheme, called Algorithm $\mathsf{STlC}$, ...
A self-stabilizing algorithm is a distributed algorithm that can start from any initial (legitimate ...
International audienceSelf-stabilizing algorithms are distributed algorithms supporting transient fa...
AbstractWe propose a simple self-stabilizing distributed algorithm that maintains an arbitrary spann...
A self-stabilizing algorithm is silent if it converges to a glc)bal state after which the values sto...
The notion of self-stabilization was introduced by Dijkstra. He defined a system as self-stabilizing...
The notion of self-stabilization was first proposed by Dijkstra [37, 38].A system is self-stabilizin...
International audienceWe deal with the problem of maintaining a shortest-path tree rooted at some pr...
We deal with the problem of maintaining a shortest-path tree rooted at some process r in a network t...
We present a novel self-stabilizing algorithm for minimum spanning tree (MST) construc-tion. The spa...
Motivated by applications to sensor networks, as well as to many other areas, this paper studies the...
[[abstract]]A self-stabilizing algorithm is proposed for constructing spanning trees for connected g...
International audienceThe minimum spanning tree (MST) construction is a classical problem in Distrib...