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BD9122GUL Datasheet(PDF) 10 Page - Rohm

Part # BD9122GUL
Description  Output 0.5A or Less High Efficiency Step-down Switching Regulator with Built-in Power MOSFET
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Manufacturer  ROHM [Rohm]
Direct Link  http://www.rohm.com
Logo ROHM - Rohm

BD9122GUL Datasheet(HTML) 10 Page - Rohm

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Technical Note
BD9122GUL
10/13
www.rohm.com
2009.05 - Rev.A
© 2009 ROHM Co., Ltd. All rights reserved.
4. Determination of RITH, CITH that works as a phase compensator
As the Current Mode Control is designed to limit a inductor current, a pole (phase lag) appears in the low frequency area
due to a CR filter consisting of a output capacitor and a load resistance, while a zero (phase lead) appears in the high
frequency area due to the output capacitor and its ESR. So, the phases are easily compensated by adding a zero to the
power amplifier output with C and R as described below to cancel a pole at the power amplifier.
Stable feedback loop may be achieved by canceling the pole fp (Min.) produced by the output capacitor and the load
resistance with CR zero correction by the error amplifier.
5. Determination of output voltage
The output voltage VOUT is determined by the equation (7):
VOUT=(R2/R1+1)×VADJ・・・(7) VADJ: Voltage at ADJ terminal (0.8V Typ.)
With R1 and R2 adjusted, the output voltage may be determined as required.
Adjustable output voltage range : 1.0V~2.0V
Use 1 kΩ~100 kΩ resistor for R1. If a resistor of the resistance higher than
100 kΩ is used, check the assembled set carefully for ripple voltage etc.
Fig.34 Deter mination
of output voltage
Fig.31 Open loop gain characteristics
Fig.32 Error amp phase compensation characteristics
fp=
2π×RO×CO
1
fz(ESR)=
2π×ESR×CO
1
Pole at power amplifier
When the output current decreases, the load resistance Ro
increases and the pole frequency lowers.
fp(Min.)=
2π×ROMax.×CO
1
[Hz]←with lighter load
fp(Max.)=
2π×ROMin.×CO
1
[Hz] ←with heavier load
Zero at power amplifier
fz(Amp.)=
2π×RITH×CITH
1
GND,PGND
SW
VCC,PVCC
EN
VOUT
ITH
VCC
VOUT
Cin
RITH
CITH
L
ESR
CO
RO
VOUT
Fig.33 Typical application
fz(Amp.)= fp(Min.)
2π×RITH×CITH
1
=
2π×ROMax.×CO
1
Gain
[dB]
Phase
[deg]
A
0
0
-90
A
0
0
-90
fz(Amp.)
fp(Min.)
fp(Max.)
fz(ESR)
IOUTMin.
IOUTMax.
Gain
[dB]
Phase
[deg]
SW
ADJ
L
Co
R2
R1
Output
Increasing capacitance of the output capacitor lowers the pole
frequency while the zero frequency does not change. (This
is because when the capacitance is doubled, the capacitor
ESR reduces to half.)


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