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The Hausdorff distance between the approximate curve and the exact curve is controlled under the user-specified distance tolerance.
The Hausdorff distance between the approximate curve and the exact curve is controlled under the user-specified tolerance.
Most importantly, due to the use of NURBS basis functions, the exact curve geometry is preserved with all three locking-free isogeometric elements.
To approximate the exact curve with a reasonably low degree curve which also lies completely on the B-spline surface, an algorithm is presented in this paper.
Figures 6 and 7 show the exact curve fitting with the FLD and nonlocal models.
We can observe that the asymptotic curve merges with exact curve in the high SNR regime.
Similar(50)
Good approximations are important because of the quite high degree of exact curves on surfaces.
Because of the considerably high degree of exact curves on surfaces, approximation algorithms are preferred in CAD systems.
Both the lower bounds are tighter to the exact curves at moderate-to-high SNR regime.
Furthermore, one also can observe that all asymptotic curves tightly approximate the exact curves in high ψ1 regime.
The exact curves precisely agree with the Monte Carlo simulation results, which validates the correctness of our analysis.
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