Research

Items by Rogers, Timothy

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Number of items: 17.

Articles

McKane, A. J., Biancalani, T. and Rogers, T., 2014. Stochastic pattern formation and spontaneous polarisation : The linear noise approximation and beyond. Bulletin of Mathematical Biology, 76 (4), pp. 895-921.

G. Rossberg, A., Rogers, T. C. and McKane, A. J., 2013. How, if, and why species form. Scientist, 27 (11).

G. Rossberg, A., Rogers, T. and McKane, A. J., 2013. Are there species smaller than 1 mm? Proceedings of the Royal Society B: Biological Sciences, 280 (1767), 20131248.

Rogers, T. C. and Gross, T., 2013. Consensus time and conformity in the adaptive voter model. Physical Review E, 88 (3), 030102.

Constable, G. W. A., McKane, A. J. and Rogers, T., 2013. Stochastic dynamics on slow manifolds. Journal of Physics A: Mathematical and Theoretical, 46 (29), 295002.

Caccioli, F., Dall'Asta, L., Galla, T. and Rogers, T., 2013. Voter models with conserved dynamics. Physical Review E, 87 (5), 052114.

Rogers, T., Clifford-Brown, W., Mills, C. and Galla, T., 2012. Stochastic oscillations of adaptive networks: application to epidemic modelling. Journal of Statistical Mechanics-Theory and Experiment, 2012 (August), P08018.

Rogers, T., McKane, A. J. and Rossberg, A. G., 2012. Demographic noise can lead to the spontaneous formation of species. EPL (Europhysics Letters), 97 (4), 40008.

Rogers, T. and McKane, A. J., 2012. Jamming and pattern formation in models of segregation. Physical Review E, 85 (4), 041136.

Biancalani, T., Rogers, T. and McKane, A. J., 2012. Noise-induced metastability in biochemical networks. Physical Review E, 86 (1), 010106(R).

Rogers, T., McKane, A. J. and Rossberg, A. G., 2012. Spontaneous genetic clustering in populations of competing organisms. Physical Biology, 9 (6), 066002.

Rogers, T. and McKane, A. J., 2011. A unified framework for Schelling's model of segregation. Journal of Statistical Mechanics-Theory and Experiment, 2011 (July), P07006.

Rogers, T., 2011. Maximum-entropy moment-closure for stochastic systems on networks. Journal of Statistical Mechanics-Theory and Experiment, 2011 (May), P05007.

Rogers, T., 2010. Universal sum and product rules for random matrices. Journal of Mathematical Physics, 51 (9), 093304.

Rogers, T., Pérez Vicente, C., Takeda, K. and Pérez Castillo, I., 2010. Spectral density of random graphs with topological constraints. Journal of Physics A: Mathematical and Theoretical, 43 (19), 195002.

Rogers, T. and Perez Castillo, I., 2009. Cavity approach to the spectral density of non-Hermitian sparse matrices. Physical Review E, 79, 012101.

Rogers, T., Takeda, K., Pérez Castillo, I. and Kühn, R., 2008. Cavity approach to the spectral density of sparse symmetric random matrices. Physical Review E, 78 (3), 031116.

This list was generated on Wed Aug 20 17:06:30 2014 IST.