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(i) No singularity.
where a may be singular at t = 0, 1, f may be singular at x = 0 but has no singularity at t = 0, 1.
We firstly discuss that f, g have no singularity at x, y = 0, but can be singular at t = 0, 1. Theorem 4.1 Suppose (H0) holds, and f, g satisfies.
In particular, electric field has no singularity at the crack tip in a homogeneous solid, whereas it is singular around the interface crack tip.
There was thus no singularity.Probably, this theory is wrong.
Therefore, the dataset shows no singularity issue.
Similar(19)
I have heard that there are beaches where a bather's decency surface might have no singularities at all, a prospect I have not the courage to consider.
They considered the case when f has no singularities.
Given, however, that there are no singularities, then cannot be any collection of them.
The above case has no singularities, which only appear when either (gamma ne 0) or (s>0).
Calculations show that no singularities exist for the model even at the edge and results converge quickly.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com