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and an upper solution (6.10).
Namely, is a upper solution of (1.2).
A weak upper solution is defined analogously reversing inequalities.
Since is a strict upper solution, we have (2.42).
Similarly, (theta (t)) is an upper solution of (1.1).
; an upper solution is defined analogously reversing the inequalities.
Therefore, β is an upper solution of (1) at λ ∗.
Upper solution is defined by reversing the above inequality signs.
Thus β 1 is a strict upper solution of (2).
Analogously, is an upper solution of NBVP (2.2) if (3.2).
we know that is an upper solution of (1.1).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com