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If we solve this equation for time, we have time being equal to distance over velocity (t = d/v).
First we solve this equation for.
First, we solve this equation for k ∈ Z 0 n.
Now we solve this equation by the proposed method with (k=3) and (M=3,4,5,6).
We solve this equation by Laguerre wavelets collocation method with (k=2, 3) and (M=3, 4, 5, 6, 7).
We solve this equation by the proposed method with (k=2, 3) and (M=3, 4, 5, 6, 7).
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We solved this equation numerically using the Crank-Nicolson technique.
We solved this equation by using a finite difference scheme on an appropriate graded mesh which is dense in the initial layer.
We solved this equation for Ne, using μ∼7×10−9 per bp, as previously estimated (Ossowski et al. 2010), which yielded an effective population size estimate of 29,6429
We also solve this equation and make some discussions about its solutions.
To approximate the fitness distribution on a given tree, we will solve this equation numerically.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com