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MCP3909 Datasheet(PDF) 22 Page - Microchip Technology |
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MCP3909 Datasheet(HTML) 22 Page - Microchip Technology |
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22 / 44 page ![]() MCP3909 DS22025B-page 22 © 2009 Microchip Technology Inc. 4.7 Active Power Low-Pass Filter and DTF Converter For the active power signal calculation, the MCP3909 uses a digital low-pass filter. This low-pass filter is a first-order IIR filter, which is used to extract the active real-power information (DC component) from the instantaneous power signal. The magnitude response of this filter is detailed in Figure 4-5. Due to the fact that the instantaneous power signal has harmonic content (coming from the 2 ω components of the inputs), and since the filter is not ideal, there will be some ripple at the output of the low-pass filter at the harmonics of the line frequency. The cut-off frequency of the filter (8.9 Hz) has been chosen to have sufficient rejection for commonly-used line frequencies (50 Hz and 60 Hz). With a standard input clock (MCLK = 3.58 MHz) and a 50 Hz line frequency, the rejection of the 2ω component (100 Hz) will be more than 20 dB. This equates to a 2ω component containing 10 times less power than the main DC component (i.e., the average active real power). FIGURE 4-5: LPF1 Magnitude Response (MCLK = 3.58 MHz). The output of the low-pass filter is accumulated in the digital-to-frequency converter. This accumulation is compared to a different digital threshold for FOUT0/1 and HFOUT, representing a quantity of real energy measured by the part. Every time the digital threshold on FOUT0/1 or HFOUT is crossed, the part will output a pulse (See Section 4.8 “Active Power FOUT0/1 and HFOUT Output Frequencies”). The equivalent quantity of real energy required to output a pulse is much larger for the FOUT0/1 outputs than the HFOUT. This is such that the integration period for the FOUT0/1 outputs is much larger. This larger integration period acts as another low-pass filter so that the output ripple due to the 2ω components is minimal. However, these components are not totally removed, since realized low-pass filters are never ideal. This will create a small jitter in the output frequency. Averaging the output pulses with a counter or a MCU in the application will then remove the small sinusoidal content of the output frequency and filter out the remaining 2 ω ripple. HFOUT is intended to be used for calibration purposes due to its instantaneous power content. The shorter integration period of HFOUT demands that the 2ω component be given more attention. Since a sinusoidal signal average is zero, averaging the HFOUT signal in steady-state conditions will give the proper real energy value. 4.8 Active Power FOUT0/1 and HFOUT Output Frequencies The thresholds for the accumulated energy are different for FOUT0/1 and HFOUT (i.e., they have different transfer functions). The FOUT0/1 allowed output frequencies are quite low in order to allow superior integration time (see Section 4.7 “Active Power Low-Pass Filter and DTF Converter”). The FOUT0/1 output frequency can be calculated with the following equation: EQUATION 4-1: FOUT FREQUENCY OUTPUT EQUATION For a given DC input V, the DC and RMS values are equivalent. For a given AC input signal with amplitude of V, the equivalent RMS value is V/ sqrt(2), assuming purely sinusoidal signals. Note that since the real power is the product of two RMS inputs, the output frequencies of AC signals are half of the DC inputs ones, again assuming purely sinusoidal AC signals. The constant FC depends on the FOUT0 and FOUT1 digital settings. Table 4-2 shows FOUT0/1 output frequencies for the different logic settings. -40 -35 -30 -25 -20 -15 -10 -5 0 0.1 1 10 100 1000 Frequency (Hz) FOUT Hz () 8.06 V0 × V1 × GFC × × VREF () 2 ----------------------------------------------------------- = Where: V0 = the RMS differential voltage on Channel 0 V1 = the RMS differential voltage on Channel 1 G = the PGA gain on Channel 0 (current channel) FC = the frequency constant selected VREF = the voltage reference |
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