Conservation Genetics

, Volume 11, Issue 2, pp 421–433

The use of approximate Bayesian computation in conservation genetics and its application in a case study on yellow-eyed penguins

Authors

    • School of Biological SciencesUniversity of Reading
  • Sanne Boessenkool
    • Department of ZoologyUniversity of Otago
    • National Centre for Biosystematics, Natural History MuseumUniversity of Oslo
Research Article

DOI: 10.1007/s10592-009-0032-9

Cite this article as:
Lopes, J.S. & Boessenkool, S. Conserv Genet (2010) 11: 421. doi:10.1007/s10592-009-0032-9

Abstract

The inference of demographic parameters from genetic data has become an integral part of conservation studies. A group of Bayesian methods developed originally in population genetics, known as approximate Bayesian computation (ABC), has been shown to be particularly useful for the estimation of such parameters. These methods do not need to evaluate likelihood functions analytically and can therefore be used even while assuming complex models. In this paper we describe the ABC approach and identify specific parts of its algorithm that are being the subject of intensive studies in order to further expand its usability. Furthermore, we discuss applications of this Bayesian algorithm in conservation studies, providing insights on the potentialities of these tools. Finally, we present a case study in which we use a simple Isolation-Migration model to estimate a number of demographic parameters of two populations of yellow-eyed penguins (Megadyptes antipodes) in New Zealand. The resulting estimates confirm our current understanding of M. antipodes dynamic, demographic history and provide new insights into the expansion this species has undergone during the last centuries.

Keywords

Approximate Bayesian computation Historical demography Likelihood-free Isolation-Migration model Megadyptes antipodes Population genetics

Abbreviations

ABC

Approximate Bayesian computation

MCMC

Markov chain Monte Carlo

Supplementary material

10592_2009_32_MOESM1_ESM.doc (46 kb)
(DOC 46 kb)

Copyright information

© Springer Science+Business Media B.V. 2009