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The atmospheric features are separated from the solar and instrumental features by a normalization procedure.
To this end, this paper proposes a statistical approach to long-term solar energy availability characterization based on analysis of historical insolation data, augmented by a normalization procedure implementing straightforward data set transformations.
We also consciously used non-normalized RNA samples as the downstream BSA requires quantitative estimates of frequency ratios, which would be perturbed by a normalization procedure.
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Then, we divided all weights in each participant by their root mean square, a normalization procedure that minimized the influence of unreliable estimates and that was neutral with respect to the weighting profile.
To address this problem, we used a normalization procedure proposed by Futschik and Crompton [ 20] known as OLIN.
Due to a normalization procedure it is bounded by [0, 1].
Consequently, a normalization procedure was implemented in each modal matrix by dividing in each row by the higher numerical absolute value.
Furthermore, a normalization procedure is introduced for degenerate eigenmodes.
To simplify the explanation, a normalization procedure is introduced first.
Figure 5 shows an example of a normalization procedure for Database 1.
The multiplication of Σ ̂ s ′ − 1 is only a normalization procedure.
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