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Exact(60)
To our knowledge, the paper by Degond et al. [45] contains the first attempt to construct a simple approximation of (vert A_{ij}vert) by means of a polynomial that approximates (vert xvert) without interpolating it exactly on the eigenvalues.
Characteristically, Archimedes went beyond familiar notions, such as that of simple approximation, to more subtle insights, like the notion of bounds.
Hence, we propose a simple approximation that does.
A simple approximation argument shows that this formula continues to hold for w ∈ C ∩ C 2.
The SLBP descriptor is proposed in this article as a fast and simple approximation to FLBP.
The more simple approximation of TNBA(1) and ENBA(1) in Figure 2c gives larger errors.
In the region close to F − F0 = 0 kV/cm, this simple approximation is not valid.
We propose a simple approximation which evaluates (17) with substituted by its mean.
Therefore, we resort to a simple approximation N u (i,j ≈N iu ×N uj.
We will show through simulations that this simple approximation works very well in practice.
Then we propose a simple approximation algorithm (LUUF) based on the unit urgency concept.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com