Consider the following simple coloring algorithm for a graph on n vertices. Each vertex chooses a color from {1, ..., Δ(G) + 1} uniformly at random. While there exists a conflicted vertex choose one such vertex uniformly at random and recolor it with a randomly chosen color. This algorithm was introduced by Bhartia et al. [MOBIHOC'16] for channel selection in WIFI-networks. We show that this algorithm always converges to a proper coloring in expected O(n log Δ) steps, which is optimal and proves a conjecture of Chakrabarty and de Supinski [SOSA'20].ISSN:1868-896
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Consider an n-vertex graph G = (V,E) of maximum degree ∆, and suppose that each vertex v ∈ V hosts a...
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...
Graph coloring problem arises in numerous networking applications. We solve it in a fully decentrali...
Ordinary graph coloring algorithms are nothing without their calculations, memorizations, and inter-...
Ordinary graph coloring algorithms are nothing without their calculations, memorizations, and inter-...
This paper studies sufficient conditions to obtain efficient distributed algorithms coloring graphs ...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Consider an n-vertex graph G = (V,E) of maximum degree ∆, and suppose that each vertex v ∈ V hosts a...
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...
Graph coloring problem arises in numerous networking applications. We solve it in a fully decentrali...
Ordinary graph coloring algorithms are nothing without their calculations, memorizations, and inter-...
Ordinary graph coloring algorithms are nothing without their calculations, memorizations, and inter-...
This paper studies sufficient conditions to obtain efficient distributed algorithms coloring graphs ...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...
Consider an n-vertex graph G = (V,E) of maximum degree ∆, and suppose that each vertex v ∈ V hosts a...
Colouring a graph with its chromatic number of colours is known to be NP-hard. Identifying an algori...