We give a silent self-stabilizing protocol for computing a maximum matching in an anonymous network with a tree topology. The round complexity of our protocol is O(diam), where diam is the diameter of the network, and the step complexity is O(n*diam), where n is the number of processes in the network. The working space complexity is O(1) per process, although the output necessarily takes O(log(delta)) space per process, where delta is the degree of that process. To implement parent pointers in constant space, regardless of degree, we use the cyclic Abelian group Z_7
AbstractThe matching problem asks for a large set of disjoint edges in a graph. It is a problem that...
14 pages; International conférence; Uniform self-stabilizing variant of the problemInternational aud...
International audienceWe propose a general scheme to compute tree-based data structures on arbitrary...
We propose a new self-stabilizing 1-maximal matching algorithm which is silent and works for any ano...
International audienceWe propose a self-stabilizing algorithm for computing a maximal matching in an...
International audienceWe propose a new self-stabilizing 1-maximal matching algorithm that works unde...
We present the first polynomial self-stabilizing algorithm for finding a (2/3)-approximation of a ma...
AbstractThe maximal matching problem has received considerable attention in the self-stabilizing com...
AbstractThe non-computability of many distributed tasks in anonymous networks is well known. This pa...
The work presented in this thesis can be divided in two, the first part focusing on self-stabilizati...
The maximal matching problem has received considerable attention in the self-stabilizing community. ...
In the matching problem, each node maintains a pointer to one of its neighbor or to $null$, and a ma...
International audienceWe present a new self-stabilizing 1-maximal matching algorithm that works unde...
[[abstract]]We present a self-stabilizing algorithm for finding a maximal matching in distributed ne...
[[abstract]]In 1974, Dijsktra defined a self-stabilizing system as a system which is guaranteed to a...
AbstractThe matching problem asks for a large set of disjoint edges in a graph. It is a problem that...
14 pages; International conférence; Uniform self-stabilizing variant of the problemInternational aud...
International audienceWe propose a general scheme to compute tree-based data structures on arbitrary...
We propose a new self-stabilizing 1-maximal matching algorithm which is silent and works for any ano...
International audienceWe propose a self-stabilizing algorithm for computing a maximal matching in an...
International audienceWe propose a new self-stabilizing 1-maximal matching algorithm that works unde...
We present the first polynomial self-stabilizing algorithm for finding a (2/3)-approximation of a ma...
AbstractThe maximal matching problem has received considerable attention in the self-stabilizing com...
AbstractThe non-computability of many distributed tasks in anonymous networks is well known. This pa...
The work presented in this thesis can be divided in two, the first part focusing on self-stabilizati...
The maximal matching problem has received considerable attention in the self-stabilizing community. ...
In the matching problem, each node maintains a pointer to one of its neighbor or to $null$, and a ma...
International audienceWe present a new self-stabilizing 1-maximal matching algorithm that works unde...
[[abstract]]We present a self-stabilizing algorithm for finding a maximal matching in distributed ne...
[[abstract]]In 1974, Dijsktra defined a self-stabilizing system as a system which is guaranteed to a...
AbstractThe matching problem asks for a large set of disjoint edges in a graph. It is a problem that...
14 pages; International conférence; Uniform self-stabilizing variant of the problemInternational aud...
International audienceWe propose a general scheme to compute tree-based data structures on arbitrary...