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Repeating the previous arguments we can prove that also is the least Carathéodory solution of (1.1) in, thus on.
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Let (beta|omega|_{1}) replace (|G|_{q}|omega| _{p}) and repeat the previous argument.
Let (|G|_{1}| omega|_{infty}) replace (|G|_{q}| omega|_{p}) and repeat the previous argument.
Let (|G|_{1}|omega|_{infty}) replace (|G|_{q}| omega|_{p}) and repeat the previous argument.
If u ≠ 0, we repeat the previous argument in the case (b) to obtain the result of Theorem 1.1.
If not, try repeating the previous steps.
Combining the previous arguments, we can conclude that.
The proof follows from the previous arguments and [10].
Leave for another hour repeat the previous step.
Be prepared to repeat the previous steps.
Just repeat the previous steps.
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