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With the dye molecule having become positive, the solution becomes stable.
We have proven that for every positive the solution of (2.33) is nondecreasing for.
If SI is close to zero, the solution is saturated with the solid; if SI is positive, the solution is supersaturated with the solid; and if SI is negative, the solution is undersaturated with the solid.
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For example, if the momentum density is non-positive, the solution on (mathbb{R}) approaches a left moving peakon train whereas on (mathbb{R}_), solutions with non-positive initial momentum densities must blow up in finite time (see [16]) and we cannot discuss their asymptotic properties.
Firstly, the existence and uniqueness of the positive solution for the system are demonstrated.
Xu et al. [18] studied the global asymptotic stability of the positive solution of the system.
This is the way to be positive and find the solution.
Let be the positive solution of the linear elliptic problem (3.4).
(iii) Let be the positive solution of the linear elliptic problem: .
and let be the positive solution of the linear elliptic problem: (3.10).
(1) Let be the positive solution of the linear elliptic problem (3.4) .
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Justyna Jupowicz-Kozak
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