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If we deduce that is completely continuous.
and for instance, if, we deduce.
If, we deduce that, for all.
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end{aligned} (28) According to (26), (27), we know that if we deduced the boundedness of (overline{mathbb{H}}) and (overline{mathbb{I}}), the boundedness of (mathbb{H}) and (mathbb{I}) is apparent.
If, then we deduce that.
Moreover, if, then we deduce (4.7).
If, then we deduce that, for any, (2.6).
If and, we deduce the quenching rate by a bootstrap argument.
If and, we deduce that.
for and if we carry out the method which is used in [1, 12], we get that whenever if and only if whenever Hence we deduce from Lemma 2.7 that (3.33).
From Theorem 3.3, if we choose, we deduce the following theorem.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com