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AN2653 Datasheet(PDF) 10 Page - STMicroelectronics

Part # AN2653
Description  Operational amplifier stability compensation methods
PDF  22 Pages
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Manufacturer  STMICROELECTRONICS [STMicroelectronics]
Direct Link  http://www.st.com
Logo STMICROELECTRONICS - STMicroelectronics

AN2653 Datasheet(HTML) 10 Page - STMicroelectronics

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Out-of-the-loop compensation method
AN2653
10/22
Figure 15 and Figure 16 show the loop gain and closed loop gain respectively. These curves
are plotted for RL =10 kΩ and CL =1nF.
Both figures further demonstrates the stability improvement.
Note that the fact that Zo is almost a self at high frequencies (for the TS507) explains the
presence of peaking in the loop gain curve, depending on the load capacitor. This is
because the denominator is equal to
with Zo = jL(ω )ω.
It leads to a resonance frequency of approximately
For the peaking frequency
the damping is given by the term:
When there is no compensation, it is only:
With the compensation, at the resonance frequency,
therefore the peaking is attenuated.
To help implement the compensation, the abacus given in Figure 17 to Figure 20 provide the
ROL value to choose for a given CL and phase/gain margins. These abacus are plotted in
the case of a voltage follower configuration and a gain configuration of -10 or +11, with a
load resistor of 10 k
Ω..
Figure 15.
Loop gain
Figure 16.
Measured closed loop gain
Voltage Follower Configuration - Loop Gain
Compensation with the Out-of-the-Loop Technique
-30
-10
10
30
50
70
90
110
130
150
Frequency (Hz)
-270
-240
-210
-180
-150
-120
-90
-60
-30
0
Gain without Compensation
Gain with ROL = 100 Ω
Phase without Compensation
Phase with ROL = 100 Ω
TS507 :
Vcc = 5 V
Vicm = 2,5 V
T = 25 °C
RL = 10 kΩ
CL = 1 nF
Voltage Follower Configuration - Closed Loop Gain
Compensation with the Out-of-the-Loop Technique
-40
-30
-20
-10
0
10
20
Frequency (Hz)
Gain without Compensation
Gain with ROL = 100 Ω
TS507 :
Vcc = 5 V
Vicm = 2,5 V
T = 25 °C
RL = 10 kΩ
CL = 1 nF
Without Compensation
With Out-of-the-Loop Compensation Technique
1
R
OL
R
L
-----------
j
L
ω
()
R
L
-----------
R
OLCLω
+
⎝⎠
⎛⎞ L ω
()C
Lω
2
–
++
1
2
π
L
ω
()C
L
⋅
-------------------------------------
f
1
2
π
L
ω
()C
L
⋅
-------------------------------------
=
L
ω
()
R
L
-----------
R
OLCLω
+
L
ω
()
R
L
-----------
L
ω
()
R
L
-----------
R
OLCLω
«



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