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In this paper, we initiate the study of the vertex coloring problem of a graph in the semi streaming model.
Decomposition of finite graphs into forests
CSJA Nash-Williams · 1964
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The point-arboricity of a graph
Gary Chartrand, Hudson V Kronk, and Curtiss E Wall · 1968
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Zero knowledge and the chromatic number
Uriel Feige and Joe Kilian · 1996
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On graph problems in a semi-streaming model
Joan Feigenbaum, Sampath Kannan, Andrew McGregor, Siddharth Suri, and Jian Zhang · 2004
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Data streams: Algorithms and applications
S. Muthukrishnan · 2005
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Better inapproximability results for maxclique, chromatic number and min-3lin-deletion
Subhash Khot and Ashok Kumar Ponnuswami · 2006
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Distributed coloring in õ (√ log n) bit rounds
Kishore Kothapalli, Christian Scheideler, Melih Onus, and Christian Schindelhauer · 2006
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Linear degree extractors and the inapproximability of max clique and chromatic number
David Zuckerman · 2006
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On the decentralized dynamic graph coloring problem
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The locality of distributed symmetry breaking
Leonid Barenboim, Michael Elkin, Seth Pettie, and Johannes Schneider · 2016
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Graph colouring as a challenge problem for dynamic graph processing on distributed systems
Scott Sallinen, Keita Iwabuchi, Suraj Poudel, Maya Gokhale, Matei Ripeanu, and Roger Pearce · 2016
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Dynamic graph coloring
Luis Barba, Jean Cardinal, Matias Korman, Stefan Langerman, André van Renssen, Marcel Roeloffzen, and Sander Verdonschot · 2017
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Fully-dynamic graph algorithms with sublinear time inspired by distributed computing
Leonid Barenboim and Tzalik Maimon · 2017
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Densest subgraph in dynamic graph streams
Andrew McGregor, David Tench, Sofya Vorotnikova, and Hoa T Vu · 2015
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Sayan Bhattacharya, Deeparnab Chakrabarty, Monika Henzinger, and Danupon Nanongkai · 2018
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Tackling the edge dynamic graph colouring problem with and without future adjacency information
Bradley Hardy, Rhyd Lewis, and Jonathan Thompson · 2018
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