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The maxima of this function correspond to group centers, and the minima mark the boundaries between groups.
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Determination of the maximum of this function can be performed by classical methods of direct search; however, their use is associated with significant time expenditures.
The maximum of this function is located on the main diagonal, which suggests an approximation of ( mathbf {W}^{H}_{01} mathbf {W}_{01}) by an identity matrix.
Notice that since the received input signal is normalized, the maximum of this function can be easily determined as the sample time when this function overcomes a predefined threshold value.
And finally, the maximum of this function is identified as the optimal prediction of the target variable(s).
A more sophisticated methodology is to consider the number of co-occurrences as a function of cell size and look for the maximum of this function.
The maximum of this function matches one of the vertices of the pyramid.
The maximum of this function tells if the sequence must be considered for coding or not by reference to a given threshold.
The shift in z, Δ z, is defined by the distance between the maxima of these functions and is equal to zopt by definition.
The maximum of the function, which in this case corresponds to the velocity of 267 ms−1 and bearing of 140°, is considered the best estimate of the disturbance's horizontal propagation parameters.
By variation of the λ, we determine the maximum of the function F AB [19].
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