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Thus, this assertion holds.
Therefore, the assertion of this theorem comes from the above inequality immediately.
(4.15) Therefore the assertion of this lemma follows from Gronwall's inequality, (4.13), and (4.14).
Therefore, the assertion is established.
Therefore, the assertion (Hsucc0) is verified.
Therefore the assertion of Lemma 2.1 holds.
Therefore, the assertion (16) is true.
Therefore, the assertion (ii) is true.
Therefore, the assertion results from Proposition 2.6.
Therefore, the assertion of the theorem is true.
Therefore, the assertion of the corollary follows from Theorem 2.1.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com