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Assuming there is available a gas bubble release noise free 5 second moving
average data point, the next step is to perform some kind of curve fitting on those points
in order to eliminate the metal roll noise. The simplest approach would be to use linear
root mean square (RMS) date fitting. It was already demonstrated in [8] that using linear
RMS data fitting is a reliable way to estimate the slope of the normalized cell voltage (or
alternatively the slope of cell pseudo-resistance). The secret of the accuracy is the
selection of the time period to be fitted. It was estimated that a 5 minutes was sufficient
to eliminate the metal roll noise but short enough to still be a good representation of the
evolution of the noise free normalized cell voltage curve (i.e. not significant curvature).
Figure 7 presents the results of such a 5 minutes fit using 60 data points.

Figure 7: Linear root mean square fit of the normalized cell voltage

This fit provides two important results; first it gives a prediction of the current
noise free normalized cell voltage: 0.000680 * 5 + 4.1011 = 4.1045 V.

Second it gives a prediction of the current noise free slope of the normalized cell
voltage: 0.00068 V/min or 0.68 mV/min.

Repeating this data curve fitting exercise every 5 minutes leads to the successive
straight line fits presented in Figure 8. It is obviously possible to repeat the calculation
more often than every 5 minutes. For example this can be done every 2.5 minutes or
even every minute by using the last 5 minutes of data.