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This function represents the transfer response function for an instantaneous Dirac δ-function input.
The first parameter of this function represents the maximum possible reduction in price sensitivity due to loyalty.
While this function represents a statically-poor fit to this extremely high S/N zeroth-order profile, it is a good approximation to the LRF for lines in the dispersed spectrum containing many fewer counts.
At a zero frequency value, this function represents a ratio of time-averaged intensity at the receiving point to time-averaged power input at the source point, and at all other frequencies the frequency response function represents a ratio of the amplitude of the fluctuating intensity at the receiving point to the amplitude of the fluctuating power at a source point.
This function represents an activation threshold, where once the voltage of the neuron reaches a certain threshold it becomes "active".
Even though this function represents well the observations in many cases, it yields a slip that increases indefinitely with time and must be truncated ad hoc.
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Minimal span loss function is a sum of the coefficients of neighbor columns (or rows); lower values of this function represent a good matrix permutation in terms of local structures.
In this way, the function represents how much error the clustering causes per single attribute (dimension).
Therefore, the transfer function from u inv to x f should be: G_{{u_{text{inv}} }}^{{x_{text{f}} }} (s) = frac{1}{Ls + R} (5 where L and R stand for the coefficient of s 1 and s 0. This transfer function represents a grid-connected inverter with an L filter, where x f stands for the current through the inductor, L is the inductance and R denotes the negligible parasitic resistance.
This QM-based scoring function represents a new protocol to estimate ligand potencies in a congeneric series of compounds whereby single point changes can be performed on a known X-ray crystal structure to guide medicinal chemistry.
In this case the control function represents all conditions for the firing of any of the transitions of this set, indicating whether the reaction can occur by firing of any one of those transitions.
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