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Normals and curvatures are fundamental for geometric modeling and computer-aided design, but their accurate computations on discrete surfaces are challenging.
Most of the scientific and engineering applications require accurate computations.
Thus the implicit scheme could also be used for time accurate computations.
Accurate computations of aerodynamic forces are very important for the design of aero-space-planes.
We present a reduced-order approximation of the BGK equation leading to fast and accurate computations.
This paper describes two strategies for the accurate computations of potential derivatives in boundary element methods.
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The new algorithm allows possibly efficient and accurate computation on massive parallel computers in general.
We show that output windowing enables the accurate computation of periodic output sensitivities and may allow for decreased simulation time to compute both time-averaged outputs and sensitivities.
Examples of the accurate computation of resonant spectra are given.
More accurate computation results can be obtained using 3D algorithms.
This requires an accurate computation of a specific integral transformation kernel function and its moment integrals.
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