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By the maximum principle [26], we complete the proof.
By the maximum principle, problem (11) has a unique solution.
Then (2.5) follows from (2.6) by the maximum principle.
Besides, by the maximum principle, (v>0) in Ω.
Since,, and by the maximum principle, we get.
By the maximum principle [31], we obtain the conclusion of Theorem 1.1.
end{cases} By the maximum principle and Hopf lemma we have (bar {u}>0) ((xinOmega)).
By the maximum principle, we obtain that x h ( η 1 ) ≥ 0, which is a contradiction.
By the maximum principle, we obtain that x h ( ξ 1 ) ≥ 0, a contradiction.
Then by the maximum principle for subsolutions, such a component cannot be relatively compact.
Then by the maximum principle, (wleqvarepsilon) on (widehat {mathcal {O}}_{varepsilon}).
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