Berestycki, N. and Pitman, J. (2007) Gibbs distributions for random partitions generated by a fragmentation process. J. Statist. Phys.
Billingsley, P. (1999) Convergence of Probability Measures, second edition, Wiley.
Bruijn, N. G. (1981) Asymptotic Methods in Analysis, Dover.
Charalambides, C. A. and Kyriakoussis, A. (1985) An asymptotic formula for the exponential polynomials and a central limit theorem for their coefficients. Discrete Math.
Comtet, L. (1974) Advanced Combinatorics, Reidel.
Eldon, B. and Wakeley, J. (2006) Coalescent processes when the distribution of offspring number among individuals is highly skewed. Genetics
Flajolet, P. and Sedgewick, R. (2009) Analytic Combinatorics, Cambridge University Press.
Graham, R. L., Knuth, D. E. and Patashnik, O. (1994) Concrete Mathematics: A Foundation for Computer Science, second edition, Addison Wesley.
Huillet, T. and Möhle, M. (2011) Population genetics models with skewed fertilities: A forward and backward analysis. Stochastic Models
Huillet, T. and Möhle, M. (2012) Correction on ‘Population genetics models with skewed fertilities: A forward and backward analysis’. Stochastic Models
Huillet, T. and Möhle, M. (2013) On the extended Moran model and its relation to coalescents with multiple collisions. Theor. Popul. Biol.
Ibragimov, I. A. and Linnik, Y. V. (1971) Independent and Stationary Sequences of Random Variables, Wolters-Noordhoff.
Janson, S. (2012) Simply generated trees, conditioned Galton–Watson trees, random allocations and condensation. Probab. Surv.
Karlin, S. and McGregor, J. (1964) Direct product branching processes and related Markov chains. Proc. Nat. Acad. Sci. USA
Karlin, S. and McGregor, J. (1965) Direct product branching processes and related Markov chains I: Calculations of rates of approach to homozygosity. In Proc. Internat. Res. Sem., Springer, pp. 111–145.
Kingman, J. F. C. (1982) The coalescent. Stoch. Process. Appl.
Möhle, M. (2000) Total variation distances and rates of convergence for ancestral coalescent processes in exchangeable population models. Adv. Appl. Probab.
Möhle, M. (2011) Coalescent processes derived from some compound Poisson population models. Electron. Comm. Probab.
Möhle, M. and Sagitov, S. (2001) A classification of coalescent processes for haploid exchangeable population models. Ann. Probab.
Sagitov, S. (2003) Convergence to the coalescent with simultaneous multiple mergers. J. Appl. Probab.
Schweinsberg, J. (2000) Coalescents with simultaneous multiple collisions. Electron. J. Probab.