AB-185 [ETC]

AB-185 - AUTOMATIC GAIN CONTROL (AGC) USING THE DIAMOND TRANSISTOR OPA660 ; AB - 185 - 自动增益控制( AGC )使用金刚石晶体管OPA660\n
AB-185
型号: AB-185
厂家: ETC    ETC
描述:

AB-185 - AUTOMATIC GAIN CONTROL (AGC) USING THE DIAMOND TRANSISTOR OPA660
AB - 185 - 自动增益控制( AGC )使用金刚石晶体管OPA660\n

晶体 晶体管
文件: 总10页 (文件大小:164K)
中文:  中文翻译
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®
AP P LICATION BULLETIN  
Mailing Address: PO Box 11400 • Tucson, AZ 85734 • Street Address: 6730 S. Tucson Blvd. • Tucson, AZ 85706  
Tel: (602) 746-1111 • Twx: 910-952-111 • Telex: 066-6491 • FAX (602) 889-1510 • Immediate Product Info: (800) 548-6132  
AUTOMATIC GAIN CONTROL (AGC)  
USING THE DIAMOND TRANSISTOR OPA660  
By Christian Henn, Burr-Brown International GmbH  
Multiplication of analog signals has long been one of the  
quiescent current programmer, it can also be used for mul-  
tiplicative applications.  
most important nonlinear functions of analog circuit tech-  
nology. Many signal sources, however, such as CCD sen-  
sors, pin diodes, or antennas, deliver weak, oscillating, and  
simultaneously wide-band signals. But now a new multipli-  
cation method is available. Used as a wide-bandwidth Auto-  
matic Gain Control (AGC) application circuit, the integrated  
circuit OPA660 varies its own gain to change the signal  
amplitude and keep the output signal constant over a wide  
input voltage range. The OPA660 thus makes it possible to  
control and amplify signals with no additional multiplier.  
Important parameters include the differential gain (DG), the  
thermally induced pulse distortion, and the signal-to-noise  
ratio (S/N).  
Figure 1 illustrates the dependance of the transconductance  
(gm = d(IOUT)/d(VIN)) upon the resistance, RQC. The follow-  
ing equation can be derived from the idealized OPA660  
model circuits shown in Figure 2.  
VT  
l
n (n)  
IQC  
=
RQC  
When the temperature voltage (VT) is 25.86mV, the quies-  
cent current resistance (RQC) is 250, and the scale factor (n)  
of the transistor R122 is 10, the cross current IQC can be  
calculated as follows:  
25.86mV  
IQC  
=
ln(10) = 238µA  
An analog multiplier delivers an output signal (voltage or  
current) that is proportional to the product of two or more  
inputs. The application circuit presented here is concerned  
primarily with two inputs. In the simplest case, each of the  
two inputs can function with both polarities. In this case, the  
input voltage swing covers all four quadrants; that is, there  
are four polarity combinations. In contrast to a four quadrant  
multiplier, a two quadrant multiplier allows only one input  
to be connected to a signal of any polarity. The second input  
can only process unipolar signals.  
250Ω  
The quiescent current of the subsequent transistor stages can  
be calculated with a scale factor (a) of 7.3 for transistors 31,  
32, 81, and 82 to  
IQC' = a • IQC = 7.3 • 238µA = 1.74mA  
IOUT (mA)  
RQC  
1.5  
Multipliers are nonlinear and thus can not be implemented  
as simply and exactly as linear components. In developing  
the circuit, various design methods were used depending  
upon the accuracy, bandwidth, and justifiable complexity.  
Multipliers do have several disadvantages, including linear-  
ity errors, temperature dependence, less than ideal crosstalk,  
and limited bandwidth, but the multiplication function pre-  
sented here functions directly and has variable  
transconductance, enabling it to achieve the largest possible  
bandwidth.  
250  
1.0  
500  
0.5  
–20  
–15  
–10  
10  
15  
20  
VIN (mV)  
–0.5  
–1.0  
–1.5  
AGC WITH THE DIAMOND TRANSISTOR  
The voltage-controlled current source of the OPA660 from  
Burr-Brown has acquired various nicknames according to its  
applications:  
M
RQC  
VOUT = VIN  
Operational Transconductance Amplifier (OTA)  
Current Conveyor  
VIN  
VOUT  
M
Diamond Transistor  
Ideal Transistor  
Macrotransistor  
RQC  
Applications for the OPA660 are usually amplifier  
circuits. But although the OPA660’s connection pin,  
IQ, adjusts functions primarily as a power supply switch or  
FIGURE 1. Schematic Diagram of the Multiplication  
Function.  
©1993 Burr-Brown Corporation  
AB-185  
Printed in U.S.A. October, 1993  
BC  
DB  
DT  
7
7
7
(13)  
(13)  
(13)  
IQC'  
7.3(x)  
IQC'  
IQC'  
IQC  
IQC  
81  
31  
8
2
7.3(x)  
7.3(x)  
Rgm  
IQC  
IQC  
6
5
3
82  
32  
10(x)  
(14)  
4
IQC'  
IQC'  
IQC  
IQC  
122  
7.3(x)  
(14)  
4
(14)  
4
IQC'  
RQC  
250  
FIGURE 2. Idealized Model Circuit.  
Now it is easy to determine the transconductance using the  
following equation:  
gm, since it is dependent upon the modulation. This change  
results in turn in signal distortion. The following equations  
derive the relation between the signal amplitude and distor-  
tion.  
IQC  
VT  
a • ln(n)  
RQC  
gm =  
=
= 67mA/V  
V  
V  
The circuit diagram of the actual multiplier circuit as illus-  
trated in Figure 3 makes it easier to determine the multipli-  
cation constant, M. The signal current at Pin 8 produces the  
i = I1 – I2 = IQC' Exp  
+
– Exp –  
( V ) ( )  
VT  
T
i = –IQC' [Exp (–ϕ) – Exp (+ϕ)] = –2IQC' • sinh (ϕ)  
following output voltage at the resistor ROUT  
:
M
VIN – Rgm • i  
2VT  
VIN + 2IQC' Rgm • sinh (ϕ)  
V  
VOUT = i • ROUT = VIN • gm • ROUT = VIN  
ϕ =  
=
=
RQC  
VT  
2VT  
When the resistor (ROUT) has 2.08kand the input voltage  
is ±10mV, the output voltage reaches the following value:  
VIN = 2VT ϕ –2IQC' Rgm • sinh (ϕ)  
a • ln(n) • ROUT  
d(i)  
VOUT  
=
= –2IQC' • cosh (ϕ)  
RQC  
d(ϕ)  
7.3 • ln(10) • 2.08kΩ  
250Ω  
= ±10mV  
= ±1.4V  
d(VIN)  
= –2VT –2IQC' Rgm • cosh (ϕ)  
d(ϕ)  
The multiplication constant M can be derived directly from  
the equation as follows:  
2
i/IQC'  
cosh (ϕ) = sinh2 (ϕ) + 1 =  
+ 1  
( )  
2
M = a • ln(n) • ROUT = 7.3 • ln(10) • 2.08k= 35kΩ  
The gain G can be calculated using the equation:  
d(i)  
d(i)/d(ϕ)  
1
d(VOUT  
)
M
35kΩ  
gm =  
=
=
G =  
=
=
= 140  
d(VIN)  
d(VIN)/d(ϕ)  
VT  
d(VIN)  
RQC 250Ω  
Rgm  
IQC' cosh (ϕ)  
DETERMINING THE  
DIFFERENTIAL GAIN (DG)  
1
=
VT  
Figure 4 shows the circuit part important for the multiplica-  
tion. When VIN = 0, i = 0, and I1 = I2 = IQC’, i increases with  
rising VIN, resulting in variation of the currents I1 and I2. The  
increase in both currents also changes the transconductance  
Rgm  
+
2
i/IQC'  
IQC'  
+ 1  
( )  
2
2
The following applies for low modulation:  
VINMAX  
a • ln(n) •VT  
RQC  
IQC' =  
iMAX  
Rgm + VT/IQC'  
In the extreme case in which Rgm = 0, the following results:  
or for low modulation:  
1
gm0 =  
i = 0  
Rgm + VT/IQC'  
R
gm + VT/IQC'  
VT/IQC'  
gmMAX  
Rgm + VT/IQC'  
VT/IQC'  
DG ≈  
DG =  
– 1 =  
Rgm  
+
gm0  
Rgm  
+
2
VIN/IQC'  
2
+ 1  
iMAX/IQC'  
+ 1  
2 (Rgm +VT/IQC')  
( )  
2
a • ln(n) Rgm/ (RQC + 1)  
1
– 1  
a ln(n) Rgm/RQC  
+
ROUT  
2.08k  
2
VIN/VT  
2 (a • ln(n) Rgm/ (RQC + 1)  
+ 1  
+5V  
VOUT  
±1.4Vp0  
i
7
8
i
MAX/IQC'  
( )  
2
5
3
DG0 =  
+1 – 1  
+1 – 1  
VIN  
±10mVp0  
DB  
6
DT  
OPA660  
4
2
1
Rgm  
1mΩ  
2
VINMAX  
( )  
2VT  
DG0 ≈  
RQC  
250Ω  
Figures 5 through 8 show an analysis of the equation  
DG = f (VIN; Rgm; RQC), which determines the differential  
gain error dependent upon the input voltage. The figures  
include the open-loop gain resistance (Rgm) and quiescent  
current resistance (RQC).  
–5V  
FIGURE 3. Multiplier Circuit.  
As is evident, Rgm produces transfer linearization, but it also  
reduces the gain, GRgm  
.
d(VOUT  
)
ROUT  
IQC'  
IQC'  
GRgm  
=
=
Rgm +VT/IQC'  
d(VIN)  
Rgm  
I1  
I2  
I2  
I1  
i
i
V  
V  
ROUT  
RQC  
a • ln(n)  
VIN  
=
i = 0  
Rgm  
+
IQC'  
IQC'  
As will be shown later, the gain reduction results in a poorer  
signal-to-noise ratio (S/N). Designers can determine the best  
performance compromise for DG and S/N by choosing  
appropriate values for VINMAX and Rgm. However, the larger  
the control range —that is, the greater the variation of RQC  
—the poorer the quality of the compromise that can be  
attained.  
FIGURE 4. Multiplier Section.  
3
10  
3
10  
3
0
0
RQC = 500  
RQC = 250Ω  
10  
20  
10  
20  
1
1
30  
40  
50  
0.3  
0.1  
0.3  
0.1  
30  
40  
–20  
–10  
0
10  
20  
–20  
–10  
0
10  
20  
VIN (mVpo)  
VIN (mVpo)  
FIGURE 5. Differential Gain Error (RQC = 250).  
FIGURE 6. Differential Gain Error (RQC = 500).  
10  
10  
0
0
10  
20  
30  
40  
50  
10  
20  
RQC = 1kΩ  
RQC = 2kΩ  
3
3
30  
40  
50  
1
1
0.3  
0.1  
0.3  
0.1  
–20  
–10  
0
10  
20  
–20  
–10  
0
10  
20  
VIN (mVpo)  
VIN (mVpo)  
FIGURE 8. Differential Gain Error (RQC = 2k).  
FIGURE 7. Differential Gain Error (RQC = 1k).  
When Rgm is inserted, the relation between the gain, GRgm  
and the control value, 1/RQC, becomes disproportionate.  
,
Reference for VOUT  
+
AUTOMATIC GAIN CONTROL (AGC)  
Automatic Gain Control  
Amplifier  
Circuit tolerances and insufficient temperature compensa-  
tion result in undefined gains (GRgm = f(RQC)) of about ±25%.  
If RQC is implemented by a FET, this undefined gain range  
increases even more. These problems can be avoided by  
using an AGC circuit as shown in Figure 9.  
VIN  
VOUT  
Multiplier  
Level Control  
In the detailed circuit in Figure 10, the ±0.7V input signal  
(VIN), which is assumed for now as a constant, is divided by  
the input divider (4k/56) to about ±10mV. The 4kΩ  
resistor in front of the circuit can, of course, be removed if  
the input amplitude is only in the mV range, as is the case  
in fiber optic transmission receivers. The amplifier (OPA621)  
placed after the circuit converts the output current i of the  
multiplier (OPA660) into voltage. The peak detector and  
comparator compare the ±1.4V output signal (VOUT) with the  
given reference value +1.4V and connect the control voltage  
to the FET. This control ensures that the peak value of VOUT  
is identical to the adjustable reference DC voltage and is  
FIGURE 9. AGC Circuit (Schematic).  
unaffected by circuit tolerances. It is also possible to control  
the output voltage against the black level or synchronization  
level by acquiring the output voltage for comparison only  
during the horizontal sync time. While the luminance signal  
changes over time, the sync level is always transmitted with  
constant amplitude. Such regulation enables the video signal  
to be transmitted at a constant amplitude despite changes in  
the luminance signal.  
4
VOUT  
±1.4Vp-p  
+5V  
3
2
7
OPA621  
4
6
–5V  
ROUT  
2.08kΩ  
+5V  
7
i
±10mVp-p  
8
+5V  
–5V  
OPA660  
10kΩ  
Offset  
4kΩ  
22kΩ  
5
3
DB  
6
DT  
2
VIN  
56Ω  
56Ω  
4
1
±0.7Vp-p  
Rgm  
1mΩ  
–5V  
RQC  
250Ω  
Peak Detector  
and Comparator  
1.4V  
–5V  
+5V  
–5V  
Reference for VOUT  
FIGURE 10. AGC Amplifier for Various Signals.  
+5V  
To Multiplier  
Pin 1  
+5V  
100k  
2.7kΩ  
0.47µF  
+1.6V  
+0.4V  
0.47µF  
Reference  
for  
100Ω  
100Ω  
VOUT  
2*  
BC577  
VOUT  
±1.4Vp-p  
1kΩ  
2811  
2811  
RQC  
2N5460  
330Ω  
2.2MΩ  
2.2MΩ  
+
0.47µF  
1MΩ  
–5V  
FIGURE 11. Peak Level.  
To Multiplier  
Pin 1  
+5V  
7
Variations in the input signal amplitude cause the control  
system to produce constant output signal amplitudes  
corresponding to the reference value. Simultaneous changes  
in VIN and the reference value are also possible.  
CA3080  
3
2
VOUT  
6
5
C hold  
1µF  
4
10k  
DETERMINING THE MAXIMUM DIFFERENTIAL  
GAIN (DGMAX) OF AGC AMPLIFIERS  
–5V  
47k0.1µF  
Hk  
2N3904  
The input voltage of AGC amplifiers varies from VINMIN to  
VINMAX. To maintain a constant output voltage (VOUT) over  
this range, the control voltage from the peak level control  
varies the resistance RQC correspondingly from RQCMIN to  
4Vp-p  
1N4148  
–5V  
R
QCMAX. The largest signal distortions measured as  
FIGURE 12. Clamp Circuit for TV Signals.  
5
differential gain (DGMAX) happen at VINMAX or RQCMAX, thus  
during operation of the OPA660 with the smallest quiescent  
current IQ. For the control range q of the AGC amplifier, the  
following conditions apply:  
It should be kept in mind, however, that this equation is  
based upon the simplified model shown in Figure 2 and  
sometimes deviates from measurements and simulation re-  
sults. The measurements, for example, also include distor-  
tion from the subsequent amplifier OPA621. Figures 13 to  
15 give an overview of the achievable distortion. For maxi-  
mum input voltages (VINMAX) from ±10mV to ±20mV and  
open-loop resistances from 0to 50, the differential gain  
shown in simulations is a function of the ratio VINMAX/VINMIN  
and equals 9. Figure 16 presents measured achievable distor-  
tions in the AGC structure, as already shown in Figure 10.  
VINMAX  
q =  
VINMIN  
RQCMAX = q • RQCMIN + a • ln(n) • Rgm • (q – 1)  
B = a • ln(n) • Rgm/RQCMAX  
THERMALLY INDUCED DISTORTION  
From these equations, it is possible to derive the maximum  
distortion, DGMAX, as a function of B and the maximum  
input voltage.  
As shown in Figure 2, the power consumption of transistors  
31, 32, 81, and 82 varies according to the signal curve. This  
variation leads to temperature oscillation and finally to  
change in the transconductance gm.  
At first glance, it looks as if the pulse distortion is caused by  
RC parts. The visible thermal time constant, however, is in  
the microsecond range and is negatively affected by unequal  
temperature distribution on the chip.  
B + 1  
DGMAX  
=
1
B +  
2
VINMAX/VT  
+ 1  
As Figure 17 shows, Rgm can reduce this thermally induced  
pulse distortion.  
2 (B + 1)  
10  
3.0  
1.0  
0.3  
10  
DGMAX  
VINMAX = 10mVp0  
DGMAX  
VINMAX = 15mVp0  
0
3.0  
1.0  
0.3  
10  
20  
30  
40  
50  
0
10  
20  
30  
40  
50  
VINMAX/VINMIN  
VINMAX/VINMIN  
0.1  
0.1  
1
2
3
4
5
6
7 8  
1
2
3
4
5
6
7 8  
FIGURE 13. DGMAX of the AGC Amplifier (Simulation)  
FIGURE 14. DGMAX of the AGC Amplifier (Simulation)  
(VINMAX = ±10mV).  
(VINMAX = ±15mV).  
10  
10  
0
DGMAX  
DGMAX  
VINMAX = 20mVp0  
VINMAX = 20mVp0  
10  
20  
30  
40  
50  
0
3.0  
1.0  
0.3  
3.0  
10  
20  
30  
1.0  
40  
50  
0.3  
VINMAX/VINMIN  
VINMAX/VINMIN  
0.1  
0.1  
1
2
3
4
5
6
7
8
1
2
3
4
5
6
7 8  
FIGURE 15. DGMAX of the AGC Amplifier (Simulation)  
FIGURE 16. DGMAX of the AGC Amplifier (Measurement)  
(VINMAX = ±20mV).  
(VINMAX = ±20mV).  
6
In contrast, periodic RF signals less than 1MHz are barely  
affected by the pulse distortion. The temperature change can  
no longer follow the signal change, resulting in more bal-  
anced temperature distribution on the chip.  
10  
8
VINMAX = 20mVp0  
0
DGMAX  
6
4
10  
20  
DEMO BOARD  
30  
40  
50  
All available measurements were conducted using the com-  
pletely dimensioned circuit shown in Figure 19. The demo  
board designed for this application contains four circuit  
blocks. As a differential amplifier with current output, the  
OPA660 allows users to control the transconductance by  
varying the total quiescent current. Functioning mainly as a  
multiplier, it also enables a shift in DC position of the output  
voltage by varying the noninverting OPA660 input. The  
OPA621 functions as a current-to-voltage converter and  
amplifies the signal. The switch, S1, in the shift block lets  
the user choose between manual, and automatic offset com-  
pensation, and clamped DC restoration. At active LOW, the  
clamp pulse triggers the OTA module CA3080, checks the  
output voltage (VOUT) against the reference value for the  
black level voltage, and stores the correction voltage up to  
the next clamp pulse (HK) in the capacitor CHOLD. The fourth  
block is the already mentioned peak level control circuit.  
The discrete differential amplifier checks the peak value of  
the output voltage (VOUT) against the reference voltage set by  
2
1
VINMAX/VINMIN  
1
2
3
4
5
6
7 8  
FIGURE 17. Effect of Rgm on Thermal Pulse Distortion.  
64  
VINMAX = 20mVp0  
60  
56  
0
52  
48  
44  
10  
20  
30  
40  
50  
PREF. The transistor 2N5460 changes the quiescent current  
VINMAX/VINMIN  
according to the difference, thus varying the transconductance  
gm.  
40  
1
2
3
4
5
6
7 8  
For applications requiring frequencies of more than 80MHz  
and a controlled output voltage (VOUT) of more than ±1V, we  
recommend two-stage gain using two OPA621s. With the  
amplifiers OPA622 and OPA623, it will be possible to  
increase the bandwidth even more.  
FIGURE 18. S/N of AGC Amplifiers.  
7
+5V  
Amplfier  
R6  
100Ω  
10nF  
2.2µF  
VOUT  
2.8Vp-p  
R9  
51Ω  
7
3
2
9
OPA621  
R7  
VOUT  
20kΩ  
4
Level-Shifting  
+5V  
POFFSET  
–5V  
2.2µF  
10nF  
–5V  
R4  
R5  
56Ω  
22kΩ  
0.2 ... 0.8Vp-p  
+5V  
2.2µF  
10nF  
Manual  
±13mV  
Automatic  
C5  
470µF  
i
2
1
+
VIN  
3
S1  
R8  
10kΩ  
Clamped  
+5V  
4
7
8
R3  
56Ω  
10nF  
2.2µF  
RIN  
2kΩ  
OPA660  
5
3
DB  
DT  
R11  
1kΩ  
7
CA3080  
3
2
R1  
6
56Ω  
R22  
1kΩ  
4
6
2
1
R2  
51Ω  
CHOLD  
C4  
1µF  
5
10nF  
R20  
10Ω  
Rgm  
2.2µF  
10nF  
2.2µF  
C6  
R21  
47kΩ  
–5V  
0.1µF  
2N3904  
HK  
Multiplier  
–5V  
R23  
560kΩ  
0.1µF  
4Vp-p  
–5V  
–5V  
+5V  
Peak Level-Control  
+5V  
220µF  
R10  
R18  
100kΩ  
R16  
2.7kΩ  
+1.6V  
+
C2  
0.47µF  
C3  
0.47µF  
R15  
100Ω  
R13  
100Ω  
PREF  
D2  
D1  
2811  
+
2*  
BC577  
VREF  
1kΩ  
2811  
RQC  
2N5460  
+0.4V  
R17  
R14  
R12  
+
330Ω  
2.2MΩ  
2.2MΩ  
C1  
4.7µF  
R19  
1MΩ  
220µF  
–5V  
FIGURE 19. Circuit Diagram of the AGC Amplifier Demo Board.  
8
FIGURE 20. Layout of the AGC Amplifier Circuit Board — Back.  
FIGURE 21. Layout of the AGC Amplifier Circuit Board — Front.  
9
PARTS LIST  
NUMBER  
NO. DESIGNATION  
PART NAME/VALUE  
OF PARTS  
1
IC1  
IC2  
OPA621KP  
CA3080  
OPA660AP  
BC577  
2N5460  
2N3904  
2N2811  
IN4148  
56Ω  
1
1
1
2
1
1
2
1
3
1
1
3
1
1
2
2
1
1
1
2
1
1
1
1
6
6
2
2
1
1
1
1
1
3
3
2
3
IC3  
4
T1, T2  
T3  
5
6
T4  
7
D1, D2  
D3  
8
9
R1, R3, R5  
RIN  
10  
11  
12  
13  
14  
15  
16  
17  
18  
19  
20  
21  
22  
23  
24  
25  
26  
27  
28  
29  
30  
31  
32  
33  
34  
35  
2kΩ  
Rgm  
51Ω  
R6, R13, R15  
R7  
100Ω  
20kΩ  
R4  
22kΩ  
R8, R20  
R11, R22  
R23  
10kΩ  
1kΩ  
560kΩ  
47kΩ  
R21  
R10  
R12, R14  
R18  
2.2MΩ  
100kΩ  
R17  
330Ω  
R16  
2.7kΩ  
R19  
1MΩ  
Capacitor 2.2µF  
Capacitor 10nF  
Capacitor 220µF  
Capacitor 0.47µF  
Capacitor 470µF  
Capacitor 0.1µF  
Capacitor 1µF  
PREF POT 1kΩ  
POFFSET POT 10kΩ  
VIN, VOUT, HK SMA  
POS, GND, NEG Mini-Banana  
C2, C3  
C5  
C6  
C4  
10  

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