Conservation laws for the voter model in complex networks

  title={Conservation laws for the voter model in complex networks},
  author={Krzysztof Suchecki and V. M. Eg{\'u}ıluz and Maxi San Miguel},
– We consider the voter model dynamics in random networks with an arbitrary distribution of the degree of the nodes. We find that for the usual node-update dynamics the average magnetization is not conserved, while an average magnetization weighted by the degree of the node is conserved. However, for a link-update dynamics the average magnetization is still conserved. For the particular case of a Barabási-Albert scale-free network, the voter model dynamics leads to a partially ordered… CONTINUE READING
Highly Cited
This paper has 52 citations. REVIEW CITATIONS


Publications citing this paper.

53 Citations

Citations per Year
Semantic Scholar estimates that this publication has 53 citations based on the available data.

See our FAQ for additional information.


Publications referenced by this paper.
Showing 1-3 of 3 references

Nonequilirium Phase Transitions in Lattice Models (Cambridge

J. Marro, R. Dickman
View 1 Excerpt

Interacting Particle Systems (Springer, New York

T M.Liggett
View 2 Excerpts

Phase Transitions and Critical Phenomena, edited by

J D.Gunton, M. San Miguel, P S.Sahni
Domb C. and Lebowitz J., • 1983
View 1 Excerpt

Similar Papers

Loading similar papers…