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Lineage separation and divergence form a temporal process that may render populations monophyletic, reproductively isolated, ecologically divergent, and/or morphologically distinctive.
The mean curvature flow is not in divergence form.
We prove interior gradient estimates for a large class of parabolic equations in divergence form.
The first two equations can be written in the divergence form as (4.40).
There has been much work contributed to the degenerate parabolic equations not in divergence form.
To verify condition (3), the first equation of (1.6) is written in the divergence form (4.31).
This is the analogue of an inequality of Meyers for solutions to divergence form elliptic equations.
A conservation law with a source term can then be written as a single divergence form.
The discrete operator, however, need not be derived from the divergence form of the continuous equations.
The inhomogeneous Neumann problem for parabolic equations in divergence form is studied.
In this paper, we propose to write a source term in the divergence form.
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