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As a result of the preparations, we can use the Moser iteration to prove u ∈ L ∞.
As a result of the above preparations, we can prove Theorem 1.1.
With the above preparations, we can give the proof of Theorem 1.4.
As a result of the preparations, we can prove Theorem 1.2 as follows.
After finishing our preparations, we can give the proof of the result (iii) of the main theorem.
Now, under the above preparations, we can represent the partial stochastic differential equation (4.1) in the abstract form (1.1).
Similar(50)
"With time and adequate preparation, we can mitigate their concerns," Mr. Gates said.
"The more preparation we can have, the more we know about one another's stocks and response capabilities, the better it is," Mr. French said.
We've done all the preparation we can do and we are looking forward to getting started now".
"We've done the best preparation we can and it's time to prove it on the big stage," said the 35-year-old.
After this preparation, we can now show that (G x)) is indeed invertible for (xin[- frac{a}{2},frac{a}{2}]) under the assumptions in Theorem 1.2.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com