Moment closure in a Moran model with recombination

Baake E, Hustedt T (2011)
Markov Processes Relat. Fields 17(3): 429-446.

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Abstract
We extend the Moran model with single-crossover recombination to includegeneral recombination and mutation. We show that, in the case withoutresampling, the expectations of products of marginal processes defined viapartitions of sites form a closed hierarchy, which is exhaustively described bya finite system of differential equations. One thus has the exceptionalsituation of moment closure in a nonlinear system. Surprisingly, this propertyis lost when resampling (i.e., genetic drift) is included.
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Baake E, Hustedt T. Moment closure in a Moran model with recombination. Markov Processes Relat. Fields. 2011;17(3):429-446.
Baake, E., & Hustedt, T. (2011). Moment closure in a Moran model with recombination. Markov Processes Relat. Fields, 17(3), 429-446.
Baake, E., and Hustedt, T. (2011). Moment closure in a Moran model with recombination. Markov Processes Relat. Fields 17, 429-446.
Baake, E., & Hustedt, T., 2011. Moment closure in a Moran model with recombination. Markov Processes Relat. Fields, 17(3), p 429-446.
E. Baake and T. Hustedt, “Moment closure in a Moran model with recombination”, Markov Processes Relat. Fields, vol. 17, 2011, pp. 429-446.
Baake, E., Hustedt, T.: Moment closure in a Moran model with recombination. Markov Processes Relat. Fields. 17, 429-446 (2011).
Baake, Ellen, and Hustedt, Thiemo. “Moment closure in a Moran model with recombination”. Markov Processes Relat. Fields 17.3 (2011): 429-446.
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