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The following conclusion for Problem III was proved in [7].
There is the next main conclusion for Problem IV.
We only prove the conclusion for problem (1.3), the proof for problem (1.4) is the same.
By using the same approach as the one in [1, 6], we can obtain the following conclusion for Problem II.
Similar(56)
However, the conclusion of Problem 2 does not always work for any (m>A).
It's a fitting conclusion for the Y2K problem that never happened".
But make no mistake, it's a tax and it results in more expensive ironing boards.And I think he draws a useful conclusion:The problem for me is that with unemployment at nearly 10 percent and projected by the Powers That Be to stay above 8 percent for years it's really hard for anyone to say with a straight face that if the factory closes down the employees will be able to find new jobs.
Seeing such facts, we cannot but ask "whether or not we can obtain a similar conclusion for the boundary value problem (BVP λ )." We give a confirm answer to the question.
Therefore, by the conclusion of Theorem 3.3, there exists a unique solution for problem (4.2).
In this case, our results can be regarded as conclusions for the Dirichlet problem of the elliptic operator in weighted divergence form.
For Problem III, we have the following main conclusions.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com