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The maximum principle in (Wu 2013) contains two unknown parameters.
From the maximum principle in Lemma 2.2, it follows that on.
In view of the maximum principle in Lemma 2.2, we conclude the required inequality.
The uniform validity of the solutions is proved by using the maximum principle in Section 3.
The use of the maximum principle in that process forces us to give the following hypothesis technically.
Noting that f n ( | u n | + 1 n ) α ⩾ 0, the maximum principle in [13, 14] shows that u n ⩾ 0, u n ∈ L ∞.
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For example, results, associated with the maximum principles in contrast with the cases of ordinary and even partial differential equations, do not add so much in problems of existence and uniqueness for boundary value problems with delay differential equations.
Main results of our paper are based on the maximum boundaries principle, that is, on the fact that the maximal and minimal values of the solution can be achieved only at the points or The boundaries maximum principle in the case of the zero operator was considered in the recent papers [2, 3].
Besides, by the maximum principle, (v>0) in Ω.
The system of equations is strongly coupled,however, the maximum principle presented in Section 1 confirms its parabolictype.
The argument that the result is a simple and direct consequence of the maximum principle is, in our viewpoint, not tenable.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com