Effects of motion in structured populations
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[1] Krishnendu Chatterjee,et al. Amplification on Undirected Population Structures: Comets Beat Stars , 2017, Scientific Reports.
[2] Konstantinos Panagiotou,et al. Asymptotically Optimal Amplifiers for the Moran Process , 2016, Theor. Comput. Sci..
[3] George Giakkoupis,et al. Amplifiers and Suppressors of Selection for the Moran Process on Undirected Graphs , 2016, ArXiv.
[4] M. Nowak,et al. Evolutionary dynamics on any population structure , 2016, Nature.
[5] Vincent Danos,et al. Detecting the Collapse of Cooperation in Evolving Networks , 2016, Scientific Reports.
[6] Christoph Hauert,et al. Targeted Cooperative Actions Shape Social Networks , 2016, PloS one.
[7] Chaitanya S. Gokhale,et al. Modes of migration and multilevel selection in evolutionary multiplayer games. , 2015, Journal of theoretical biology.
[8] Leslie Ann Goldberg,et al. Amplifiers for the Moran Process , 2015, J. ACM.
[9] Krishnendu Chatterjee,et al. Cellular cooperation with shift updating and repulsion , 2015, Scientific Reports.
[10] V. Manem,et al. Modeling Invasion Dynamics with Spatial Random-Fitness Due to Micro-Environment , 2015, PloS one.
[11] Krishnendu Chatterjee,et al. Amplifiers of selection , 2015, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[12] Arne Traulsen,et al. Most Undirected Random Graphs Are Amplifiers of Selection for Birth-Death Dynamics, but Suppressors of Selection for Death-Birth Dynamics , 2015, PLoS Comput. Biol..
[13] Martin A. Nowak,et al. A spatial model predicts that dispersal and cell turnover limit intratumour heterogeneity , 2015, Nature.
[14] Natalia L. Komarova,et al. The duality of spatial death–birth and birth–death processes and limitations of the isothermal theorem , 2014, Royal Society Open Science.
[15] Christoph Hauert,et al. Origin and Structure of Dynamic Cooperative Networks , 2014, Scientific Reports.
[16] Yi Tao,et al. The replicator equation and other game dynamics , 2014, Proceedings of the National Academy of Sciences.
[17] Martin A. Nowak,et al. Universality of fixation probabilities in randomly structured populations , 2014, Scientific Reports.
[18] C. Hauert,et al. Social evolution in structured populations , 2014, Nature Communications.
[19] Christoph Hauert,et al. Fixation probabilities on superstars, revisited and revised. , 2013, Journal of theoretical biology.
[20] R. Gatenby,et al. Life history trade-offs in cancer evolution , 2013, Nature Reviews Cancer.
[21] Hassan Sakhtah,et al. Convergent evolution of hyperswarming leads to impaired biofilm formation in pathogenic bacteria. , 2013, Cell reports.
[22] Feng Fu,et al. Global Migration Can Lead to Stronger Spatial Selection than Local Migration , 2013, Journal of statistical physics.
[23] M. Broom,et al. Game-Theoretical Models in Biology , 2013 .
[24] Michael Doebeli,et al. Consolidating Birth-Death and Death-Birth Processes in Structured Populations , 2013, PloS one.
[25] Benjamin Allen,et al. Measures of success in a class of evolutionary models with fixed population size and structure , 2012, Journal of Mathematical Biology.
[26] Martin A Nowak,et al. Evolutionary shift dynamics on a cycle. , 2012, Journal of theoretical biology.
[27] F. Toschi,et al. Growth, competition and cooperation in spatial population genetics. , 2012, Theoretical population biology.
[28] Jeffrey C Schank,et al. Movement patterns, social dynamics, and the evolution of cooperation. , 2012, Theoretical population biology.
[29] Christoph Hauert,et al. Evolutionary games in deme structured, finite populations. , 2012, Journal of theoretical biology.
[30] M. McManus,et al. Plankton distribution and ocean dispersal , 2012, Journal of Experimental Biology.
[31] M. Broom,et al. Evolutionary Dynamics on Graphs - the Effect of Graph Structure and Initial Placement on Mutant Spread , 2011 .
[32] R. Gatenby,et al. Evolution of tumor invasiveness: the adaptive tumor microenvironment landscape model. , 2011, Cancer research.
[33] Bahram Houchmandzadeh,et al. The fixation probability of a beneficial mutation in a geographically structured population , 2011 .
[34] Mark Broom,et al. Evolutionary Games on Star Graphs Under Various Updating Rules , 2011, Dyn. Games Appl..
[35] M. Nowak,et al. Prosperity is associated with instability in dynamical networks. , 2011, Journal of theoretical biology.
[36] J. Goudet,et al. Evolution in heterogeneous populations: from migration models to fixation probabilities. , 2010, Theoretical population biology.
[37] R. Shine,et al. Evolutionarily accelerated invasions: the rate of dispersal evolves upwards during the range advance of cane toads , 2010, Journal of evolutionary biology.
[38] F. Toschi,et al. Population dynamics at high Reynolds number. , 2010, Physical review letters.
[39] K. Korolev,et al. Genetic demixing and evolution in linear stepping stone models. , 2010, Reviews of modern physics.
[40] H. Berg,et al. Dynamics of bacterial swarming. , 2010, Biophysical journal.
[41] C. A. Lawrence,et al. Optimal wind patterns for biological production in shelf ecosystems driven by coastal upwelling , 2010, Theoretical Ecology.
[42] M. Nowak,et al. Evolutionary dynamics in structured populations , 2010, Philosophical Transactions of the Royal Society B: Biological Sciences.
[43] Martin A Nowak,et al. Evolutionary dynamics in set structured populations , 2009, Proceedings of the National Academy of Sciences.
[44] A. Hastings,et al. Strong effect of dispersal network structure on ecological dynamics , 2008, Nature.
[45] Sabin Lessard,et al. Evolutionary game dynamics in a finite asymmetric two-deme population and emergence of cooperation. , 2008, Journal of theoretical biology.
[46] M. Broom,et al. An analysis of the fixation probability of a mutant on special classes of non-directed graphs , 2008, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[47] Oskar Hallatschek,et al. LIFE AT THE FRONT OF AN EXPANDING POPULATION , 2008, Evolution; international journal of organic evolution.
[48] A. Deutsch,et al. Studying the emergence of invasiveness in tumours using game theory , 2008, 0810.4724.
[49] Arne Traulsen,et al. Repeated games and direct reciprocity under active linking. , 2008, Journal of theoretical biology.
[50] Jacek Miekisz,et al. Evolutionary Game Theory and Population Dynamics , 2007, q-bio/0703062.
[51] Arne Traulsen,et al. Coevolution of strategy and structure in complex networks with dynamical linking. , 2006, Physical review letters.
[52] H. Ohtsuki,et al. The replicator equation on graphs. , 2006, Journal of theoretical biology.
[53] Martin A Nowak,et al. Evolutionary games on cycles , 2006, Proceedings of the Royal Society B: Biological Sciences.
[54] H. Ohtsuki,et al. A simple rule for the evolution of cooperation on graphs and social networks , 2006, Nature.
[55] M. Whitlock,et al. Probability of Fixation in a Heterogeneous Environment , 2005, Genetics.
[56] Martin A. Nowak,et al. Evolutionary dynamics on graphs , 2005, Nature.
[57] John Wakeley,et al. The many-demes limit for selection and drift in a subdivided population. , 2004, Theoretical population biology.
[58] M. Nowak,et al. The linear process of somatic evolution , 2003, Proceedings of the National Academy of Sciences of the United States of America.
[59] S. Childress,et al. Chaotic mixing in a torus map. , 2002, Chaos.
[60] A. Hastings,et al. The Effects of Small Dispersal Rates on Extinction Times in Structured Metapopulation Models , 2002, The American Naturalist.
[61] S. Church,et al. THE EVOLUTION OF REPRODUCTIVE ISOLATION IN SPATIALLY STRUCTURED POPULATIONS , 2002, Evolution; international journal of organic evolution.
[62] S. Gavrilets,et al. Fixation probabilities in a spatially heterogeneous environment , 2002, Population Ecology.
[63] J. Dall,et al. Random geometric graphs. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[64] I. Hanski,et al. Evolution of Migration Rate in a Spatially Realistic Metapopulation Model , 2001, The American Naturalist.
[65] M. Whitlock,et al. The effective size of a subdivided population. , 1997, Genetics.
[66] K. Lindgren,et al. Evolutionary dynamics of spatial games , 1994 .
[67] M A Nowak,et al. Spatial games and the maintenance of cooperation. , 1994, Proceedings of the National Academy of Sciences of the United States of America.
[68] M. Nowak,et al. MORE SPATIAL GAMES , 1994 .
[69] M. McPeek,et al. The Evolution of Dispersal in Spatially and Temporally Varying Environments , 1992, The American Naturalist.
[70] M. Nowak,et al. Evolutionary games and spatial chaos , 1992, Nature.
[71] Paulien Hogeweg,et al. Spiral wave structure in pre-biotic evolution: hypercycles stable against parasites , 1991 .
[72] T. Nagylaki,et al. The strong-migration limit in geographically structured populations , 1980, Journal of mathematical biology.
[73] Robert M. May,et al. Dispersal in stable habitats , 1977, Nature.
[74] F. B. Christiansen. Sufficient Conditions for Protected Polymorphism in a Subdivided Population , 1974, The American Naturalist.
[75] T. Maruyama,et al. On the fixation probability of mutant genes in a subdivided population. , 1970, Genetical research.
[76] E. Pollak. On the survival of a gene in a subdivided population , 1966, Journal of Applied Probability.
[77] M. Kimura,et al. The Stepping Stone Model of Population Structure and the Decrease of Genetic Correlation with Distance. , 1964, Genetics.
[78] A. Robertson. A theory of limits in artificial selection , 1960, Proceedings of the Royal Society of London. Series B. Biological Sciences.
[79] P. A. P. Moran,et al. Random processes in genetics , 1958, Mathematical Proceedings of the Cambridge Philosophical Society.
[80] S. Wright,et al. Isolation by Distance. , 1943, Genetics.
[81] Andreas Deutsch,et al. Computational analysis of the influence of the microenvironment on carcinogenesis. , 2011, Mathematical biosciences.
[82] P. Reich,et al. Seed mass effects on germination and growth of diverse European Scots pine populations , 1994 .