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ADE7878 数据表(PDF) 61 Page - Analog Devices

部件名 ADE7878
功能描述  Polyphase Multifunction Energy Metering IC with per Phase Active and Reactive Powers
PDF  92 Pages
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制造商  AD [Analog Devices]
网页  http://www.analog.com
标志 AD - Analog Devices

ADE7878 数据表(HTML) 61 Page - Analog Devices

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ADE7878
Rev. 0 | Page 61 of 92
All the other gi coefficients are equal to 0.
software reset, the CRC is computed on the default values of
the registers, giving the result of 0x33666787.
FB(j) = aj – 1 XOR b31(j – 1)
(51)
Figure 77 shows how the LFSR works. Bits[a0, a1,…, a255]
represent the bits from the list of registers presented previously
in this section. Bit a0 is the least significant bit of the first
internal register to enter LFSR; Bit a255 is the most significant bit
of the MASK0[31:0] register, the last register to enter LFSR. The
formulas that govern LFSR are as follows:
b0(j) = FB(j) AND g0
(52)
bi(j) = FB(j) AND gi XOR bi − 1(j – 1), i = 1, 2, 3, ..., 31
(53)
Equation 51, Equation 52, and Equation 53 must be repeated for
j = 1, 2, …, 256. The value written into the CHECKSUM[31:0]
register contains the Bit bi(256), i = 0, 1, …, 31. The value of the
CRC after the bits from the reserved internal register have passed
through LFSR is 0x2D32A389. It is obtained at Step j = 48.
bi(0) = 1, i = 0, 1, 2, …, 31, the initial state of the bits that form
the CRC. Bit b0 is the least significant bit, and Bit b31 is the most
significant.
Two different approaches can be followed in using the
CHECKSUM register. One is to compute the CRC based on
the relations (47) to (51) and then compare the value against the
CHECKSUM register. Another is to periodically read the
CHECKSUM[31:0] register. If two consecutive readings differ,
it can be assumed that one of the registers has changed value
and, therefore, that the ADE7878 has changed configuration.
The recommended response is to initiate a hardware/software
reset that sets the values of all registers to the default, including
the reserved ones, and then reinitialize the configuration
registers.
gi, i = 0, 1, 2, …, 31 are the coefficients of the generating
polynomial defined by the IEEE802.3 standard as follows:
G(x) = x32 + x26 + x23 + x22 + x16 + x12 + x11 + x10 + x8 + x7 + x5
+ x4 + x2 + x + 1
(49)
g0 = g1 = g2 = g4 = g5 = g7 = 1
g8 = g10 = g11 = g12 = g16 = g22 = g26 = 1
(50)
31
0
0 15
0 15
0
0
15
31
255 248
240
232
224
216
70 7
0 7
0
7
0
0
07
0
7
40
32
24
16
8 7
MASK0 MASK1 COMPMODE
CFMODE
GAIN
INTERNAL
REGISTER
INTERNAL
REGISTER
INTERNAL
REGISTER
INTERNAL
REGISTER
INTERNAL
REGISTER
INTERNAL
REGISTER
LFSR
GENERATOR
Figure 76. CHECKSUM[31:0] Register Calculation
b0
LFSR
FB
g0
g1
g2
g31
b1
g3
b2
b31
a255, a254,....,a2, a1, a0
Figure 77. LFSR Generator Used in CHECKSUM[31:0] Register Calculation



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