ADE7166ASTZF8 Analog Devices Inc, ADE7166ASTZF8 Datasheet - Page 68

IC ENERGY METER 1PHASE 64LQFP

ADE7166ASTZF8

Manufacturer Part Number
ADE7166ASTZF8
Description
IC ENERGY METER 1PHASE 64LQFP
Manufacturer
Analog Devices Inc
Datasheets

Specifications of ADE7166ASTZF8

Applications
Energy Measurement
Core Processor
8052
Program Memory Type
FLASH (8 kB)
Controller Series
ADE71xx
Ram Size
512 x 8
Interface
I²C, SPI, UART
Number Of I /o
20
Voltage - Supply
3.135 V ~ 3.465 V
Operating Temperature
-40°C ~ 85°C
Mounting Type
Surface Mount
Package / Case
64-LQFP
Ic Function
Single Phase Energy Measurement IC
Supply Voltage Range
3.13V To 3.46V, 2.4V To 3.7V
Operating Temperature Range
-40°C To +85°C
Digital Ic Case Style
LQFP
No. Of Pins
64
Lead Free Status / RoHS Status
Lead free / RoHS Compliant

Available stocks

Company
Part Number
Manufacturer
Quantity
Price
Part Number:
ADE7166ASTZF8
Manufacturer:
Analog Devices Inc
Quantity:
10 000
Part Number:
ADE7166ASTZF8-RL
Manufacturer:
Analog Devices Inc
Quantity:
10 000
ADE7566/ADE7569/ADE7166/ADE7169
APPARENT POWER CALCULATION
Apparent power is defined as the maximum power that can be
delivered to a load. V
current delivered to the load, respectively. Therefore, the apparent
power (AP) = V
phase angle between the current and the voltage.
Equation 31 gives an expression of the instantaneous power
signal in an ac system with a phase shift.
Figure 75 illustrates the signal processing for the calculation of
the apparent power in the ADE7566/ADE7569/ADE7166/
ADE7169.
The apparent power signal can be read from the waveform register
by setting the WAVMODE register (0x0D) and setting the WFSM
bit in the Interrupt Enable 3 SFR (MIRQENH, 0xDB). Like the
current and voltage channel waveform sampling modes, the
waveform data is available at sample rates of 25.6 kSPS,
12.8 kSPS, 6.4 kSPS, or 3.2 kSPS.
v t
t i
p
p
( )
( )
( )
) (
t
t
=
=
=
=
V
v
2
2
) (
rms
t
V
I
rms
rms
I
rms
×
rms
t i
× I
sin(
sin( )
) (
cos(
rms
rms
ω
ω
. This equation is independent from the
and I
t
t
θ
)
+
θ
V
)
rms
rms
are the effective voltage and
I
V
I
rms
rms
rms
cos(
CURRENT RMS SIGNAL – i(t)
VOLTAGE RMS SIGNAL – v(t)
0x1CF68C
0x1CF68C
2
ω
0x00
0x00
t
+
θ
)
Figure 75. Apparent Power Signal Processing
Rev. A | Page 68 of 144
(28)
(29)
(30)
(31)
VARMSCFCON
The gain of the apparent energy can be adjusted by using the
multiplier and by writing a twos complement, 12-bit word to the
VAGAIN register (VAGAIN[11:0]). Equation 32 shows how the
gain adjustment is related to the contents of the VAGAIN register.
For example, when 0x7FF is written to the VAGAIN register, the
power output is scaled up by 50% (0x7FF = 2047d, 2047/2
Similarly, 0x800 = –2047d (signed twos complement) and power
output is scaled by –50%. Each LSB represents 0.0244% of the
power output. The apparent power is calculated with the current
and voltage rms values obtained in the rms blocks of the
ADE7566/ADE7569/ADE7166/ADE7169.
Apparent Power Offset Calibration
Each rms measurement includes an offset compensation register to
calibrate and eliminate the dc component in the rms value (see the
Current Channel RMS Calculation section and the Voltage
Channel RMS Calculation
channels rms values are then multiplied together in the
apparent power signal processing. Because no additional offsets
are created in the multiplication of the rms values, there is no
specific offset compensation in the apparent power signal
processing. The offset compensation of the apparent power
measurement is done by calibrating each individual rms
measurement.
Output VAGAIN =
VAGAIN
Apparent
DIGITAL-TO-FREQUENCY
0x1A36E2
CONVERTER
APPARENT POWER
SIGNAL (P)
Power
TO
×
⎧ +
1
section). The voltage and current
VAGAIN
2
12
12
= 0.5).
(32)

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