Probabilistic consensus via polling and majority rules

Author:

Cruise James,Ganesh Ayalvadi

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,Management Science and Operations Research,Computer Science Applications

Reference16 articles.

1. Abdullah, M.A., Draief, M.: Consensus on the initial global majority by local majority polling for a class of sparse graphs, (2012). arXiv:1209.5025

2. Benezit, F., Thiran, P., Vetterli, M.: Interval consensus: from quantized gossip to voting. In: Proceeding of IEEE ICASSP, pp. 3661–3664 (2009)

3. Cooper, C., Elsasser, R., Ono, H., Radzik, T.: Coalescing random walks and voting on connected graphs, (2013). arXiv:1204.4106

4. Donnelly, P., Welsh, D.: Finite particle systems and infection models. Math. Proc. Camb. Phil. Soc. 94, 167–182 (1983)

5. Doyle, P.G., Snell, J.L.: Random Walks and Electrical Networks. The Mathematical Association of America, Washington D.C (1984)

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