رنگ‌آمیزی گروندی خود‌ تثبیت‌کننده با استفاده از نظریه بازی‌ها و یافتار مرتب‌سازی

N. A. Lynch, “Distributed Algorithms, Morgan Kaufmann,” 1996.##

[2]

L. Wang and R. Ranjan, “Processing distributed internet of things data in clouds,” IEEE Cloud Computing, vol. 2, pp.     76–80, 2015.##

[3]

D. Peleg, “Distributed Computing: A Locality-Sensitive Approach,” SIAM, 2000.##

[4]

N. Guellati and H. Kheddouci, “A survey on self-stabilizing algorithms for independence, domination, coloring, and matching in graphs,” Journal of Parallel and Distributed Computing, vol. 70, pp. 406–415, 2010.##

[5]

L. H. Yen, J. Y. Huang, and V. Turau, “Designing self-stabilizing systems using game theory,” ACM Trans. Auton. Adapt. Syst., vol. 11, pp. 1–27, 2016.##

[6]

L. H. Yen and Z. L. Chen, “Game-theoretic approach to self-stabilizing distributed formation of minimal multi-dominating sets,” IEEE Trans. Parallel Distrib. Syst., vol. 25, pp.         3201–3210, 2014.##

[7]

E. W. Dijkstra, “Self-stabilizing systems in spite of distributed control,” Communications of the ACM, vol. 17, pp. 643–644, 1974.##

[8]

S. Devismes and C. Johnen, “Silent self-stabilizing BFS tree algorithms revisited,” Journal of Parallel and Distributed Computing, vol. 97, pp. 11–23, 2016.##

[9]

J. Cohen, J. Lefèvre, K. Maâmra, L. Pilard and D. Sohier, “A self-stabilizing algorithm for maximal matching in anonymous networks,” Parallel Processing Letters, vol. 26, pp. 49–59, 2016.##

[10]

Y. Fu and X. Xiaoping, “Self-stabilized distributed network distance prediction,” IEEE/ACM Transactions on Networking, vol. 25, pp. 451–464, 2017.##

[11]

L. Blin and S. Tixeuil, “Compact deterministic self-stabilizing leader election on a ring,” Distributed Computing, vol. 1998, pp. 1-28, 2017.##

[12]

A. K. Datta, S. Devismes, and L. L. Larmore, “Self-stabilizing silent disjunction in an anonymous network,” Theoretical Computer Science, vol. 665, pp. 51–72, 2017.##

[13]

J. Behnamian, “Graph colouring-based algorithm to parallel jobs scheduling on parallel factories,” International Journal of Computer Integrated Manufacturing, vol. 29, pp. 622–635, 2015.##

[14]

B. Yüceoğlu, G. Şahin and S. P. van Hoesel, “A column generation based algorithm for the robust graph coloring problem,” Discrete Applied Mathematics, vol. 217, pp.340–352, 2017.##

[15]

C. Zhao, X. Xu, Z. Gao, and L. Huang, “A coloring-based cluster resource allocation for ultra dense network,” in IEEE International Conference on Signal Processing, Communications and Computing, Hong Kong, pp. 1-5, 2016.##

[16]

S. Basloom, A. Nazar, G. Aldabbagh, M. Abdullah, and N. Dimitriou, “Resource allocation using graph coloring for dense cellular networks,” in International Conference on Computing, Networking and Communications, Kauai, pp. 1-5, 2016.##

[17]

L. Barenboim, M. Elkin, S. Pettie, and J. Schneider, “The locality of distributed symmetry breaking,” Journal of the ACM (JACM), vol. 63, 2016. doi: 10.1145/2903137##

[18]

A. S. Sairam, S. Roy, and R. Sahay, “Coloring networks for attacker identification and response,” Security and Communication Networks, vol. 8, pp. 751–768, 2015.##

[19]

B. L. Hartnell and C. M. Mynhardt, "Independent protection in graphs," Discrete Mathematics, vol. 335, pp. 100–109, 2014.##

[20]

M. Gradinariu and S. Tixeuil, “Self-stabilizing vertex coloring of arbitrary graphs,” in International conference on Principles of Distributed Systems, Paris, pp. 55-70, 2000.##

[21]

A. Mansouri and M. S. Bouhlel, “Efficient self-stabilizing grundy coloring algorithms,” in 2016 Future Technologies Conference FTC 2016, San Francisco, pp. 199-205, 2016.##

[22]

P. N. Panagopoulou and P. G. Spirakis, “A game theoretic approach for efficient graph coloring,” in International Symposium on Algorithms and Computation, Berlin, pp. 183-195, 2008.##

[23]

I. Chatzigiannakis, C. Koninis, P. N. Panagopoulou, and P. G. Spirakis, “Distributed game-theoretic vertex coloring,” in International Conference On Principles Of Distributed Systems, Tozeur, pp. 103-118, 2010.##

[24]

A. R´enyi. and P. Erdos, “On random graphs,” Publ. Math. Debr., vol. 6, pp. 290–297, 1959.##

[25]

D. J. Watts and S. H. Strogatz, “Collective dynamics of ‘small-world’ networks,” Nature, vol. 393, pp. 440–442, 1998.##

[26]

A.-L. Barabási and R. Albert, “Emergence of scaling in random networks,” Science, vol. 286, pp. 509–512, 1999.##

[27]

D. J. A. Welsh and M. B. Powell, “An upper bound for the chromatic number of a graph and its application to timetabling problems,” The Computer Journal, vol. 10, pp. 85–86, 1967.##

[28]

S. T. Hedetniemi, D. P. Jacobs, and P. K. Srimani, “Linear time self-stabilizing colorings,” Information Processing Letters, vol. 87, pp. 251–255, 2003.##

[29]

W. Goddard, S. T. Hedetniemi, D. P. Jacobs, and P. K. Srimani, “Self-stabilizing algorithm for orderings and colorings,” Int. J. Found. Comput. Sci., vol. 16, pp. 19–36, 2005.##

[30]

S. Bernard, S. Devismes, M. G. Potop-Butucaru, and S. Tixeuil, “Optimal deterministic self-stabilizing vertex coloring in unidirectional anonymous networks,” in IEEE International Symposium on Parallel & Distributed Processing, New York, pp. 1-8, 2009.##

[31]

S. Bernard, S. Devismes, K. Paroux, M. Potop-Butucaru, and S. Tixeuil, “Probabilistic self-stabilizing vertex coloring in unidirectional anonymous networks,” in International Conference on Distributed Computing and Networking, Kolkata, pp.167-177, 2010.##

[32]

A. Kosowski and Ł. Kuszner, “Self-stabilizing algorithms for graph coloring with improved performance guarantees,” in Artificial Intelligence and Soft Computing, London, pp.    1150-1159, 2006.##

[33]

W. Hasenplaugh, T. Kaler, T. B. Schardl, and C. E. Leiserson, “Ordering heuristics for parallel graph coloring,” in Proceedings of the 26th ACM Symposium on Parallelism in Algorithms and Architectures , Prague, pp. 166-177, 2014.##

[34]

C. A. Christen and S. M. Selkow, “Some perfect coloring properties of graphs,” Journal of Combinatorial Theory, Series B, vol. 27, pp. 49–59, 1979.##

[35]

V. Bilò, A. Fanelli, M. Flammini, and L. Moscardelli, “Graphical congestion games,” Algorithmica, vol. 61, pp.    274–297, 2011.##

[36]

D. Monderer and L. S. Shapley, “Potential games,” Games and Economic Behavior, vol. 14, pp. 124–143, 1996.##

[37]

J. C. Miller and A. Hagberg, “Efficient generation of networks with given expected degrees,” in International Workshop on Algorithms and Models for the Web-Graph, Atlanta, pp.     115-126, 2011.##