Graph coloring problem arises in numerous networking applications. We solve it in a fully decentralized way (ı.e., with no message passing). We propose a novel algorithm that is automatically responsive to topology changes, and we prove that it converges to a proper coloring in O(NlogN) time with high probability for generic graphs, when the number of available colors is greater than Δ , the maximum degree of the graph, and in O(logN) time if Δ=O(1) . We believe the proof techniques used in this paper are of independent interest and provide new insight into the properties required to ensure fast convergence of decentralized algorithms
AbstractWe give a distributed randomized algorithm for graph edge colouring. Let G be a Δ-regular gr...
We propose two new self-stabilizing distributed algorithms for proper Δ+1 (Δ is ...
We provide a $O(\log^6 \log n)$-round randomized algorithm for distance-2 coloring in CONGEST with $...
Ordinary graph coloring algorithms are nothing without their calculations, memorizations, and inter-...
Ordinary graph coloring algorithms are nothing without their calculations, memorizations, and inter-...
Consider the following simple coloring algorithm for a graph on n vertices. Each vertex chooses a co...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Consider the following simple coloring algorithm for a graph on n vertices. Each vertex chooses a co...
We give a distributed randomized algorithm to edge colour a network. Let G be a graphwith n nodes an...
An extremely simple distributed randomized algorithm is presented which with high probability proper...
We give a distributed randomized algorithm to edge color a network. Given a graph $G$ with $n$ nodes...
This paper studies sufficient conditions to obtain efficient distributed algorithms coloring graphs ...
An extremely simple distributed randomized edge colouring algorithm is given which produces with hig...
We consider the well-known vertex coloring problem: given a graph G, find a coloring of the vertices...
Identifying the sets of operations that can be executed simultaneously is an important problem ap-pe...
AbstractWe give a distributed randomized algorithm for graph edge colouring. Let G be a Δ-regular gr...
We propose two new self-stabilizing distributed algorithms for proper Δ+1 (Δ is ...
We provide a $O(\log^6 \log n)$-round randomized algorithm for distance-2 coloring in CONGEST with $...
Ordinary graph coloring algorithms are nothing without their calculations, memorizations, and inter-...
Ordinary graph coloring algorithms are nothing without their calculations, memorizations, and inter-...
Consider the following simple coloring algorithm for a graph on n vertices. Each vertex chooses a co...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Consider the following simple coloring algorithm for a graph on n vertices. Each vertex chooses a co...
We give a distributed randomized algorithm to edge colour a network. Let G be a graphwith n nodes an...
An extremely simple distributed randomized algorithm is presented which with high probability proper...
We give a distributed randomized algorithm to edge color a network. Given a graph $G$ with $n$ nodes...
This paper studies sufficient conditions to obtain efficient distributed algorithms coloring graphs ...
An extremely simple distributed randomized edge colouring algorithm is given which produces with hig...
We consider the well-known vertex coloring problem: given a graph G, find a coloring of the vertices...
Identifying the sets of operations that can be executed simultaneously is an important problem ap-pe...
AbstractWe give a distributed randomized algorithm for graph edge colouring. Let G be a Δ-regular gr...
We propose two new self-stabilizing distributed algorithms for proper Δ+1 (Δ is ...
We provide a $O(\log^6 \log n)$-round randomized algorithm for distance-2 coloring in CONGEST with $...