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for sufficient large.
for all sufficient large j.
Thus for sufficient large, we know (3.41).
for sufficient large, that is, (2.65).
Case 2. There exists a sufficient large, such that (314).
(iv) there exists a sufficient large, such that (34) .
there exists a sufficient large, such that (34).
If λ ∗ > 0, we have λ n ≥ λ ∗ / 2 > 0 for n sufficient large.
with the conditions and for sufficient large, and are the solutions of the complex equation (311).
Equations (3.2) and (3.3) together with (3.17) imply that there exists sufficient large such that for.
Again, for sufficient large, we have the similar relations (4.12) and (4.14) with and.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com