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      Genealogical-tree probabilities in the infinitely-many-site model

      Journal of Mathematical Biology
      Springer Nature

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          Most cited references11

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          The sampling theory of selectively neutral alleles.

          W.J. Ewens (1972)
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            Line-of-descent and genealogical processes, and their applications in population genetics models.

            A variety of results for genealogical and line-of-descent processes that arise in connection with the theory of some classical selectively neutral population genetics models are reviewed. While some new results and derivations are included, the principle aim is to demonstrate the central importance and simplicity of genealogical Markov chains in this theory. Considerable attention is given to "diffusion time scale" approximations of such genealogical processes. A wide variety of results pertinent to (diffusion approximations of) the classical multiallele single-locus Wright-Fisher model and its relatives are simplified and unified by this approach. Other examples where such genealogical processes play an explicit role, such as the infinite sites and infinite alleles models, are discussed.
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              P�lya-like urns and the Ewens' sampling formula

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                Author and article information

                Journal
                Journal of Mathematical Biology
                J. Math. Biology
                Springer Nature
                0303-6812
                1432-1416
                November 1989
                November 1989
                : 27
                : 6
                : 667-680
                Article
                10.1007/BF00276949
                395e5f47-d894-4073-8d9f-6b3a4ae18128
                © 1989
                History

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