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For these equations, as with KPZ, the main challenge is that, at very small scales, the behavior of the solutions is very rough and irregular.
Moreover, non-standard boundary conditions are introduced in connection to the behavior of the solutions.
Moreover, the behavior of the solutions is studied in a special case.
These expressions make possible to understand the behavior of the solutions.
This issue was treated in [17 19] in connection to the numerical behavior of the solutions.
We investigate the asymptotic behavior of the solutions of the considered equation.
The global behavior of the solutions is studied in Section 3.
This varied behavior of the solutions (44) can be easily deduced from criterion (22) as well.
In this section, we consider the global existence, boundedness, and asymptotical behavior of the solutions.
Moreover, we also investigate the time-asymptotic behavior of the solutions to (1.2 - 1.4 1.2 - 1.4
Next, we study the asymptotic behavior of the solutions of (3.21).
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performance of the solutions
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