Results 21 to 30 of about 129,100 (297)
A Dynamically Turbo-Charged Greedy Heuristic for Graph Coloring [PDF]
We introduce a dynamic version of the graph coloring problem and prove its fixed-parameter tractability with respect to the edit-parameter. This is used to present a {\em turbo-charged} heuristic for the problem that works by combining the turbo-charging technique with other standard heuristic tools, including greedy coloring.
Faisal N. Abu-Khzam, Bachir M. Chahine
openalex +3 more sources
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dieter Rautenbach, Zoltán Szigeti
+5 more sources
Greedy colorings for the binary paintshop problem
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hadis Amini +3 more
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Toward Improving b-Coloring Based Clustering Using a Greedy re-Coloring Algorithm
In our current approach we employ a greedy strategy tackle the re-coloring problem defined in Section 4.1. The major reasons for utilizing a greedy strategy is, as in other many approaches based on some greedy algorithms, we believe that it is useful as well as crucial for handling real world data, especially for large scale data.
Tetsuya Yoshida +4 more
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Greedy algorithms for distance-2 graph coloring and bipartite graph partial coloring [PDF]
oşut bir uygulamanın görev etkileşim çizgesi komşu görevlerin farklı renklerle boyandığında birbirleri ile aynı renkteki görevler aynı anda pahalı bir senkronizasyon veri yapısı kullanılmadan aynı anda çalıştırılabilmektedir. Bu tür bir çalıştırmada bir renkteki görevler bitirilmeden, başka bir renkteki görev koşut halde şlenemeyeceğinden boyama ...
Mustafa Kemal Taş
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A matheuristic approach for the
Rafael A. Melo +2 more
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A framework for scalable greedy coloring on distributed-memory parallel computers
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bozdağ, Doruk +4 more
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The Greedy Algorithm Is not Optimal for On-Line Edge Coloring
Nearly three decades ago, Bar-Noy, Motwani and Naor showed that no online edge-coloring algorithm can edge color a graph optimally. Indeed, their work, titled "the greedy algorithm is optimal for on-line edge coloring", shows that the competitive ratio of 2 of the naïve greedy algorithm is best possible online.
Amin Saberi, David Wajc
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Results on the Connected Greedy Coloring Game
Thiago Marcilon, Ariane Ribeiro
openaire +2 more sources
Brooks' Theorem in Graph Streams: A Single-Pass Semi-Streaming Algorithm for $\Delta$-Coloring [PDF]
Every graph with maximum degree $\Delta$ can be colored with $(\Delta+1)$ colors using a simple greedy algorithm. Remarkably, recent work has shown that one can find such a coloring even in the semi-streaming model.
Sepehr Assadi +2 more
doaj +1 more source

