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The former method requires extremely fine mesh designs while the latter requires very high degrees of polynomial functions to achieve some form of satisfaction of the natural boundary conditions.
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Because line fitting using global analysis requires extremely high quality data, this method of analysis proved impractical [29].
However, in applications to actual structures, this method has difficulty in modeling and analysis because it requires extremely fine meshing around the welds.
This requires extremely sensitive facilitation, but works well.
However, this decision requires extremely careful consideration.
Since the velocity truncation error vector depends on the size of a numerical block, Lagrangian methods may require extremely fine discretization of the underlying pressure grid.
Obviously, the method requires the coda to be extremely repeatable so that any modification in its waveform can be attributed to changes into the medium.
Their method requires no travel at all.
This method requires a facilitator.
Either method requires practice.
This method requires speed and dexterity.
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