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ADMC200 датащи(PDF) 8 Page - Analog Devices

номер детали ADMC200
подробное описание детали  Motion Coprocessor
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производитель  AD [Analog Devices]
домашняя страница  http://www.analog.com
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ADMC200 датащи(HTML) 8 Page - Analog Devices

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ADMC200
REV. B
–8–
Vq
Vd
ρ
Vy
Vx
90
°
Stationary
Rotating
Reference Frame
Reference Frame
Figure 9. Forward Park Transformation
Vy
Vx
W
U
V
120
°
120
°
120
°
Equivalent
Three-Phase Stator
Two-Phase Voltage
Voltage
Figure 10. Forward Clarke Transformation
Operating/Using the Vector Transformation Block
After powering up the ADMC200,
RESET must be driven
low for a minimum of two clock cycles to enable vector
transformations.
The vector transformation block can perform either a forward or
reverse transformation.
Reverse Transformation is defined by the following operations:
(a) Clarke: 3-phase current signals to 2-phase current signals
followed by (b) Park: 2-phase current signals cross multiplied by
sin
ρ, cos ρ which effectively measures the current components
with respect to the rotor (stationary) where
ρ is the electrical
angle of the rotor field with respect to the stator windings.
Forward transformation is defined by the following operations:
(a) Park: 2-phase voltage signals cross multiplied by sin
ρ, cos ρ
followed by (b) Clarke: 2-phase to 3-phase voltage signal
conversion.
In order to provide maximum flexibility in the target system, the
ADMC200 operates in an asynchronous manner. This means
that the functional blocks (analog input, reverse transformation,
forward transformation and PWM timers) operate indepen-
dently of each other. The reverse and forward vector transfor-
mation operations cannot occur simultaneously. All vector
transformation registers, except for RHO/RHOP, are twos
complement. RHO/RHOP are unsigned ratios of 360
°. For ex-
ample, 45
° would be 45/360 × 212.
Performing a Reverse Transformation
A reverse transformation is initiated by writing to the reverse
rotation angle register RHO and operates on the values in the
PHIP1, PHIP2 and PHIP3 registers. When the reverse trans-
formation is in 2/3 mode, PHIP1 is calculated from PHIP2 and
PHIP3. This is used in systems where only two phase currents
are measured. The reverse transformation 2/3 mode is set by
clearing Bit 10 in the SYSCTRL register and is the default
mode after
RESET.
In order to perform a reverse transformation, first write to the
PHIP2 and PHIP3 registers, and to the PHIP1 register if not in
2/3 mode. Then initiate the transformation by writing the re-
verse rotation angle to the RHO register.
The reverse rotation will be completed in 37 system clock cycles
after the rotation is initiated. If Bit 6 of the system control reg-
ister is set, then an interrupt will be generated on completion.
When an interrupt occurs, the user must check Bit 1 of the
SYSSTAT register to determine if the vector transformation
block was the source of the interrupt.
During the vector transformation, the vector transformation
registers must not be written to or the vector rotation results
will be invalid.
Reverse Clarke Transformation
The first operation is the Clarke transformation in which the
three phase motor current signals (Iu, Iv, Iw) are converted to
sine and cosine orthogonal signals (Ix and Iy). These signals
represent the equivalent currents in a two-phase ac machine and
is the signal format required for the Park rotation. The three-
phase input signals are of the form:
PHIP1
Iu = Is cos
θ
PHIP2
Iv = Is cos (
θ + 120)
PHIP3
Iw = Is cos (
θ + 240)
and the Park rotation requires inputs in the form Is cos
θ and
Is sin
θ, therefore we need to generate Is sin θ.
This is calculated from:
IY
Is sin θ = 1
3
(Is cos (θ + 240) – Is cos (θ +120))
After the reverse transform, registers Ix and Iy contain the 2-
phase input current information.
In the case where 2 of 3-phase information (PHIP2/3 only) is
provided, then PHIP1 will be derived from the simple fact that
all sum to zero. This value is then placed in the IX register.
IX = Ix = Is cos θ = – Is cos (θ + 120) – Is cos (θ + 240)
Reverse Park Rotation
IX/IY are then processed together with the digital angle
ρ
(RHO) by a Park rotation. If the input signals are Ix and Iy,
then the rotation can be described by:
ID
Id = Ix × cos ρ + Iy × sin ρ
IQ
Iq = –Iy × sin ρ + Iy × cos ρ
where ID and IQ are the outputs of the Park rotation.
Cos
ρ and sin ρ are required for the Park rotation, and are cal-
culated internally.
Substituting for Ix and Iy in the above yields:
ID
Id = Is cos θ × cos ρ + Is sin θ × sin ρ = Is cos (θ – ρ)
IQ
Iq = Is sin θ × cos ρ – Is cos θ × sin ρ = Is sin (θ – ρ)
Performing a Forward Transformation
In order to perform a forward rotation, write values to the VD
and VQ registers and then initiate the transformation by writing
the rotation angle to the register RHOP. The forward transfor-
mation will only operate correctly when Bit 10 in the
SYSCTRL register is set (i.e., in 3/3 mode).
The forward rotation will be completed in 40 system clock
cycles after the rotation is initiated. If Bit 6 of the system con-
trol register is set, then an interrupt will be generated on


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