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A vector-valued function ( u ¯, v ¯ ) is said to be a T-periodic supersolution of problem (1.1 - 1.3 1.1 - 1.3s a super-solutifn it [ 0, T ] such that u ¯ ( ⋅, 0 ) ≥ u ¯ ( ⋅, T ), v ¯ ( ⋅, 0 ) ≥ v ¯ ( ⋅, T ) is Ω.
Similarly, (u_{infty}(x)) is a super-solution to (3.6).
So z is a super-solution of problem (4.1).
Therefore, u ¯ is a super-solution of problem (1.1).
The solution to problem (1.1) is a super-solution of (4.7).
Moreover, as in the proof of Theorem 1.2, it can be verified that g ( t ) is a super-solution of (1.1).
Then, ((overline{u}(t),overline{v}(t))) is a super-solution of (1.6).
Then it can be verified that v ( x, t ) is a super-solution of (1.1).
Since u ̲ is a super-solution of (4.7), ϕ cannot exist globally.
"You know, that makes a super storage solution".
Proposition 2.1 Let u and v be a nonnegative bounded sub-solution and a nonnegative super-solution of (1.1), respectively.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com