Exact(60)
Strong maximum principle.
By the strong maximum principle, one has (v_{0}>0).
Then the strong maximum principle gives (u-u_{0}equivtheta).
According to strong maximum principle, it follows that.
Applying the strong maximum principle to (4.19), we obtain (4.20).
Applying the strong maximum principle to, we deduce that (4.34).
By the strong maximum principle, we conclude that for all.
By the strong maximum principle, we have (u_{lambda}>0).
By the strong maximum principle, we get (u_{0}>0).
By the strong maximum principle, we obtain that on.
Therefore, from the Strong Maximum Principle, and are positive in as well.
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