Method for minimizing the error of a measurable quantity
A technique of minimizing the measured variable, applied to measuring devices, instruments, special recording/indicating devices, etc., to achieve the effect of providing stability and avoiding feedback
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[0026] Figure 1 shows the ideal situation for a noise-free signal. At t=0 the signal performs a jump from 0 to 3 MHz and then remains constant.
[0027] Figures 2, 3, and 4 provide realistic illustrations. In this case, the signal shown in Fig. 1 is shown as a signal with noise of different bandwidth and is passed through low-pass filters of different bandwidth for this purpose. The bandwidth in Fig. 1 is 25MHz [sic; 2], the bandwidth in Fig. 3 is 3MHz, and the bandwidth in Fig. 4 is 0.4MHz. As can be deduced from Figures 2, 3, and 4, the higher the bandwidth of the signal, the higher the noise amplitude; however, the higher the bandwidth frequency, the faster the jump at t=0.
[0028] Figure 5 shows the error signal with 3MHz bandwidth. The error signal is the difference between the information component shown in Figure 1 and the measured signal after passing through a low-pass filter (shown in Figure 3, which has a bandwidth of 3MHz). The error corresponds to the full he...
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