The Infinitely-Many-Sites Model as a Measure-Valued Diffusion
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[1] J. Doob. Stochastic processes , 1953 .
[2] M. Kimura. The number of heterozygous nucleotide sites maintained in a finite population due to steady flux of mutations. , 1969, Genetics.
[3] W. Ewens. The sampling theory of selectively neutral alleles. , 1972, Theoretical population biology.
[4] W J Ewens,et al. A note on the sampling theory for infinite alleles and infinite sites models. , 1974, Theoretical population biology.
[5] G. A. Watterson. The stationary distribution of the infinitely-many neutral alleles diffusion model , 1976 .
[6] W. Li,et al. Distribution of nucleotide differences between two randomly chosen cistrons in a finite population. , 1977, Genetics.
[7] R. Griffiths. Exact sampling distributions from the infinite neutral alleles model , 1979, Advances in Applied Probability.
[8] S. Ethier,et al. The infinitely-many-neutral-alleles diffusion model , 1981, Advances in Applied Probability.
[9] Transient distribution of the number of segregating sites in a neutral infinite-sites model with no recombination , 1981 .
[10] Wendell H. Fleming,et al. Advances in Filtering and Optimal Stochastic Control , 1982 .
[11] R. Griffiths. The number of alleles and segregating sites in a sample from the infinite-alleles model , 1982, Advances in Applied Probability.
[12] D. Dawson,et al. Applications of duality to measure-valued diffusion processes , 1982 .
[13] C. Strobeck. Estimation of the neutral mutation rate in a finite population from DNA sequence data. , 1983, Theoretical population biology.
[14] F. Hoppe. Pólya-like urns and the Ewens' sampling formula , 1984 .
[15] S. Ethier,et al. The infinitely-many-alleles model with selection as a measure-valued diffusion , 1987 .
[16] T. Kurtz. Approximation of Population Processes , 1987 .