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In order to settle the incompleteness of the system matrix, which is due to the discarding of a complex natural boundary condition at simply supported edges, an additional simple equation is devised by means of using a geometric approximation on curved edges.
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A finite-dimensional approximation is obtained by using a geometric pseudo-spectral method that preserves the pHs structure at the discrete level.
Finally, anomalies are localized using a geometric, trilateration technique.
The former contact treatment is a geometric approximation modeling.
Other approaches address this problem through a geometric approximation by abdicating to be robust with respect to the parallax [35].
So far, we have used a geometric optics description.
Another derivation uses a geometric series.
PATHOS uses a geometric approach to define target volumes.
Therefore, we used a geometric morphometric approach based on landmarks.
The author does so by using a common approximation in OR: he reduces the number of equations to a finite number using the geometric tail approximation.
The graph is obtained using a convex approximation described here.
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