Sentence examples for method for divergence from inspiring English sources

Using a multilocus species tree method for divergence time estimates, we found that the plateau Nesticella cave spiders constituted a monophyletic clade that originated in the early Miocene.

The use of the relaxed-clock method for divergence time estimation [ 48] seems necessary in light of the heterogeneity of molecular evolutionary rates across lineages as seen by considerably longer and shorter branch lengths from the root to tips (Fig. 3).

Having implemented two methods for divergence control, we took the opportunity to compare the results of simulations using both methods.

We also find that the widely used method for estimating divergence times based on the assumption of correlated rates between ancestral and descendant lineages [12] [14] proved to be inadequate in approximating the process of grass chl evolution, and the assumption of independent rates [15] is more appropriate to studies of rate change over time.

Gu [ 36] describes a maximum likelihood method for detecting divergence points associated with gene duplication.

A simple method for preserving divergence-free is obtained by projecting the velocity onto the divergence-free space after generating the new mesh at the last iterative step.

A penalized likelihood (PL) [ 71] method is used for divergence time reconstructing, with a truncated Newton (TN) algorithm for finding optima of the objective functions.

Early methods for estimating divergence times from gene sequence data relied on the assumption of a molecular clock.

We present an approach for constructing finite-volume methods for flux-divergence forms to any order of accuracy defined as the image of a smooth mapping from a rectangular discretization of an abstract coordinate space.

The same method for analyzing sense expression divergence at the exon level was used to analyze antisense expression divergence.

In Section 3, we establish a linear functional analysis method for differential equations of divergence form to prove the existence of weak solutions for (1.8) with Dirichlet boundary or Neumann boundary condition in separable Musielak-Orlicz-Sobolev spaces.