Exact(1)
A higher-order QUICK based interpolation scheme is used to discretize the convective terms of the equations.
Similar(59)
A modified, Laplacian-based interpolation scheme is developed that conserves mass while interpolating values onto nodes that join the cell interior as the boundary moves.
Due to low time resolution of the input data set, a physics-based interpolation scheme is required in order to improve the accuracy of the proposed topology tracking method.
Presently, only two different polynomial-based interpolation schemes are employed for transversal linearization, viz. the Taylor-like interpolation and the Lagrangian interpolation.
We propose secondary fictitious values and construct geometry based interpolation schemes to overcome this difficulty.
The default interpolation scheme is "neighbor", and we use the set_image call to change between the three allowed options.
Nearest-neighbor interpolation: this interpolation scheme is the simplest.
This basic interpolation scheme is straightforward and does not introduce substantial interpolation errors.
The five methods we compare in our experiments are: Nearest-neighbor interpolation : this interpolation scheme is the simplest.
The mean envelope is then subtracted from the original signal, and the same interpolation scheme is reiterated on the remainder.
A 2-D interpolation scheme is superior to a 1-D scheme since it results in smoother sinogram pattern, which is an inherent feature of a sinogram.
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