Molecular Biology and Evolution, Vol 15, 967-977, Copyright © 1998 by Society for Molecular Biology and Evolution
DR Bickel and BJ West
The fractal doubly stochastic Poisson process (FDSPP) model of molecular
evolution, like other doubly stochastic Poisson models, agrees with the
high estimates for the index of dispersion found from sequence comparisons.
Unlike certain previous models, the FDSPP also predicts a positive
geometric correlation between the index of dispersion and the mean number
of substitutions. Such a relationship is statistically proven herein using
comparisons between 49 mammalian genes. There is no characteristic rate
associated with molecular evolution according to this model, but there is a
scaling relationship in rates according to a fractal dimension of
evolution. The FDSPP is a suitable replacement for the homogeneous Poisson
process in tests of the lineage dependence of rates and in estimating
confidence intervals for divergence times. As opposed to other fractal
models, this model can be interpreted in terms of Darwinian selection and
drift.
ORIGINAL ARTICLE
Molecular evolution modeled as a fractal Poisson process in agreement with mammalian sequence comparisons
Center for Nonlinear Science, University of North Texas, Denton. bickeldr@aol.com
![]()
CiteULike
Connotea
Del.icio.us What's this?
This article has been cited by other articles:
![]() |
T. Lepage, D. Bryant, H. Philippe, and N. Lartillot A General Comparison of Relaxed Molecular Clock Models Mol. Biol. Evol., December 1, 2007; 24(12): 2669 - 2680. [Abstract] [Full Text] [PDF] |
||||
![]() |
D. J. Cutler Estimating Divergence Times in the Presence of an Overdispersed Molecular Clock Mol. Biol. Evol., November 1, 2000; 17(11): 1647 - 1660. [Abstract] [Full Text] [PDF] |
||||
