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λ(x was evaluated as an exponential decay function and as a polynomial of third or lesser degree.
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It also uses a polynomial of eighth degree for modeling wind turbine power curve.
The approach used in this paper is to use a polynomial of eighth degree to model manufacturer wind turbine power curve data between cut-in and rated wind speed region.
The solutions are determined by the roots of a polynomial of second degree allowing for two possible fixed points at most.
The obtained PSF widths in x and y are fitted with a polynomial of second order, which represents a physically derived model (Holtzer et al. 2007) or a fourth-order polynomial to account for imperfections in the optical system (Huang et al. 2008a).
A baseline was determined by acquiring a set of deflection data points while moving the beads towards each other and fitting the displacement signals with a polynomial of eighth grade individually for the two traps to account for beam crosstalk at short distances.
Knowing that the latter is assimilated as a polynomial of the second degree, its constants are calculated from initial conditions.
The following lemma describes the nature of the zeros of a polynomial of the fourth order in detail (see [26]).
Figure 4(a) illustrates that even a polynomial of the fourth degree can conveniently be fitted to through, but difficulties (in terms of noisy behavior) obviously arise for the remaining parameter.
For model B, a polynomial of the fifth degree was selected to fit the data points.
The scatter diagram between numbers of intersections of dendrites (N) with these circles and circle radii (r) were fitted by a polynomial of the fifth degree [ 14], and the critical radius r c and maximum N m of N r) were estimated).
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