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AD2S83AP 参数 Datasheet PDF下载

AD2S83AP图片预览
型号: AD2S83AP
PDF下载: 下载PDF文件 查看货源
内容描述: 可变分辨率分解器数字转换器 [Variable Resolution, Resolver-to-Digital Converter]
分类和应用: 转换器
文件页数/大小: 19 页 / 179 K
品牌: AD [ ANALOG DEVICES ]
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AD2S83
During the VCO reset period the input continues to be inte-
grated. The reset period is constant at 40 ns.
The VCO rate is fixed for a given input current by the VCO
scaling factor:
The tracking rate in rps per
µA
of VCO input current can be
found by dividing the VCO scaling factor by the number of LSB
changes per rev (i.e., 4096 for 12-bit resolution).
The input resistor R6 determines the scaling between the con-
verter velocity signal voltage at the INTEGRATOR OUTPUT
pin and the VCO input current. Thus to achieve a 5 V output at
100 rps (6000 rpm) and 12-bit resolution the VCO input cur-
rent must be:
(100
×
4096)/(8500)
=
48.2
µA
Thus, R6 would be set to: 5/(48.2
×
10
–6
) =
103.7 kΩ
The velocity offset voltage depends on the VCO input resistor,
R6, and the VCO bias current and is given by
Velocity Offset Voltage = R6
×
(VCO
bias current)
The temperature coefficient of this offset is given by
where the VCO bias current tempco is typically +0.22 nA/°C.
The maximum recommended rate for the VCO is 1.1 MHz
which sets the maximum possible tracking rate.
Since the minimum voltage swing available at the integrator
output is
±
8 V, this implies that the minimum value for R6 is
62 kΩ. As
1.1
×
10
6
3
PHASE PLOT
180
135
90
45
0
–45
–90
–135
–180
0.0
GAIN PLOT
12
9
6
3
0
–3
–6
–9
–12
0.0
= 8.5
kHz/µA
0.04
0.1
0.2
0.4
FREQUENCY – f
BW
1
2
Figure 5. Gain Plot
Velocity Offset Tempco =
R6
×
(VCO
bias current tempco)
0.04
0.1
0.2
0.4
FREQUENCY – f
BW
1
2
Max Current
=
MinValue R6
Transfer Function
8.5
×
10
8
=
129
µA
=
62
kΩ
Figure 6. Phase Plot
129
×
10
–6
By selecting components using the method outlined in the sec-
tion “Component Selection,” the converter will have a critically
damped time response and maximum phase margin. The
Closed-Loop Transfer Function is given by:
14 (1
+
s
N
)
θ
OUT
=
2
θ
IN
(
s
N
+
2.4)(
s
N
+
3.4
s
N
+
5.8)
where, s
N
, the normalized frequency variable is given by:
s
2
s
N
= π
f
BW
and f
BW
is the closed-loop 3 dB bandwidth (selected by the
choice of external components).
The acceleration constant K
A
,
is given approximately by
K
A
=
6
×
(
f
BW
) sec
2
–2
The normalized gain and phase diagrams are given in Figures 5
and 6.
REV. D
–13–