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ADE7858 Datasheet(PDF) 31 Page - Analog Devices |
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ADE7858 Datasheet(HTML) 31 Page - Analog Devices |
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31 / 76 page ![]() Preliminary Technical Data ADE7858 Rev. PrA | Page 31 of 76 - if ADE7858 registers located in the data memory RAM have not been modified, write 0x0001 into register RUN[15:0] to start the DSP. -if ADE7858 registers located in the data memory RAM have to be modified, first execute a software or a hardware reset, initialize all ADE7858 registers at desired values and then write 0x0001 into register RUN[15:0] to start the DSP. As mentioned in Power Management chapter, when the ADE7858 switches out of PSM0 power mode, it is recommended to stop the DSP by writing 0x0000 into RUN[15:0] register (see Table 9 for recommended actions when changing power modes). ROOT MEAN SQUARE MEASUREMENT Root mean square (rms) is a measurement of the magnitude of an ac signal. Its definition can be both practical and mathemati- cal. Defined practically, the rms value assigned to an ac signal is the amount of dc required to produce an equivalent amount of power in the load. Mathematically, the rms value of a continuous signal f(t) is defined as dt T 1 2 0 T t f FRMS (9) For time sampling signals, rms calculation involves squaring the signal, taking the average, and obtaining the square root. ] [ 1 1 2 n f N FRMS N n (10) The expression (10) implies that for signals containing harmonics, the rms calculation contains the contribution of all harmonics, not only the fundamental. The method is to low- pass filter the square of the input signal (LPF) and take the square root of the result (see Figure 36). k k k t k F t f sin 2 ) ( 1 (11) Then m k m k m k m k k k k k k t m t k F F t k F F t f 1 , 1 2 1 2 2 sin sin 2 2 ) 2 cos( ) ( (12) After the LPF and the execution of the square root, the rms value of f(t) is obtained: 1 2 k k F F (13) The rms calculation based on this method is simultaneously processed on all seven analog input channels. Each result is available in 24-bit registers AIRMS, BIRMS, CIRMS, AVRMS, BVRMS and CVRMS. Current RMS Calculation This chapter presents the first approach to compute the rms values of all phase currents. Figure 36 shows the detail of the signal processing chain for the rms calculation on one of the phases of the current channel. The current channel rms value is processed from the samples used in the current channel. The current rms values are signed 24-bit values and they are stored into AIRMS[23:0], BIRMS[23:0] and CIRMS[23:0]. The update rate of the current rms measurement is 8KHz. xIRMSOS[23:0] LPF x2 xIRMS[23:0] CURRENT SIGNAL FROM HPF OR INTEGRATOR (IF ENABLED) 0V 0x5A7540= 5,928,256 0xA58AC0= -5,928,256 27 Figure 36. Current RMS Signal Processing With the specified full-scale analog input signal of 0.5 V, the ADC produces an output code that is approximately ±5,928,256. The equivalent rms value of a full-scale sinusoidal signal is 4,191,910(0x3FF6A6), independent of the line frequency. If the integrator is enabled, that is when bit 0 (INTEN) in CONFIG[15:0] register is set to 1, the equivalent rms value of a full-scale sinusoidal signal at 50Hz is 4,191,910(0x3FF6A6) and at 60Hz is 3,493,258(0x354D8A). The accuracy of the current rms is typically 0.1% error from the full-scale input down to 1/1000 of the full-scale input. Additionally, this measurement has a bandwidth of 2 kHz. It is recommended to read the rms registers synchronous to the voltage zero crossings to ensure stability. The 1 IRQ interrupt can be used to indicate when a zero crossing has occurred (see the Interrupts section). Table 10 shows the settling time for the IRMS measurement, which is the time it takes for the rms register to reflect the value at the input to the current channel. Table 10. Settling Time for IRMS Measurement 50Hz Input signals 60Hz Input signals Integrator Off 530msec 530msec Integrator On 550msec 500msec As previously stated, the serial ports of the ADE7858 work on 32, 16 or 8-bit words. Similar to the register presented in Figure |
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