Critical population and error threshold on the sharp peak landscape for a Moran model
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The goal of this work is to propose a finite population counterpart to Eigen's model, which incorporates stochastic effects. The author considers a Moran model describing the evolution of a population of size m of chromosomes of length over an alphabet of cardinality ?. The mutation probability per locus is q. He deals only with the sharp peak landscape: the replication rate is s>1 for the master sequence and 1 for the other sequences. He studies the equilibrium distribution of the process in the regime where ? 8,m? 8,q?0, q?a?]0, 8[,m?a?[0, 8]
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