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Through these approximations the full scale model is reduced to three lower dimensional models.
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The use of these approximations is shown through a specific case of study in the context of transient detection for signal quality monitoring in Global Navigation Satellite Systems GNSSS).
However, these approximations might be interesting if the distribution of N' is obtained through efficient asymptotic approximations like Poisson or Large Deviations approximations.
We illustrate both these approaches through the approximations of uncoded and coded packet error rates in various fading channel models.
Through-thickness approximations are used for the three displacement components and the electrostatic potential, resulting in an accurate representation of the discontinuity in gradients of these quantities from the mismatch in material properties at a dissimilar interface.
The optimization technique used relies on sequential approximate optimization through multipoint approximations.
The conversion from peak period ((T_mathrm{p})) to energy period ((T_mathrm{e})) was enable through the approximation: begin{aligned} T_mathrm{{e}} sim 0.86 T_mathrm{{p}}.
Farrell et al [ 1] present in their work a function for the reflectance with radial distribution through the approximation of the diffusion theory.
Under this model, if tD is small, then tD measured in units of 2 NA generations is related to the population differentiation statistic Fst through the approximation tD ≈ −log(1 − Fst) ≈ Fst (Cavalli-Sforza 1969; Reynolds et al. 1983).
The physics of these models are simplified through approximations that enable more efficient simulations, without compromising the accuracy of the relative comparisons between implant designs or configurations.
If equations are trains threading the landscape of numbers, then no train stops at pi. Pi is elusive, and can be approached only through rational approximations.
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CEO of Professional Science Editing for Scientists @ prosciediting.com