參數(shù)資料
型號: LM2633MTD
廠商: NATIONAL SEMICONDUCTOR CORP
元件分類: 穩(wěn)壓器
英文描述: Advanced Two-Phase Synchronous Triple Regulator Controller for Notebook CPUs
中文描述: SWITCHING CONTROLLER, 275 kHz SWITCHING FREQ-MAX, PDSO48
封裝: TSSOP-48
文件頁數(shù): 34/40頁
文件大?。?/td> 1350K
代理商: LM2633MTD
Control Loop Design
(Continued)
(45)
(46)
Back to the previous example. Let B = K, f
z1
= f
p
, f
p2
= f
z
, f
z2
= f
n
, then:
f
c_o
= 5.1 x 310Hz = 1581Hz
The corresponding Bode plots of the compensation network
and the loop transfer function are shown in Figure 12 and
Figure 13 respectively.
It can be seen from Figure 13that the crossover frequency is
20kHz, and the phase margin is about 84 degrees.
One thing that should be pointed out is this Bode plot is only
for the 0.4
load. That is, when load current is 4A. If load
current is lower than 4A, the portion of the gain plot from the
corresponding f
to 310Hz will be 40dB/dec. If load current
is higher than 4A, then the portion of the gain plot from
310Hz to fp will be flat. However, this usually does not have
much effect on the cross-over frequency and phase margin
because it happens at low frequencies.
If a shorter recovery time is desired during a load transient,
f
z1
can be increased so that the gain of the loop transfer
function becomes higher. However, try not to let f
be higher
than the desired cross-over frequency, otherwise phase mar-
gin can be too low. Figure 14 shows a situation where f
is
placed at a higher frequency than the f
, which results in a
40 dB/dec section before the cross-over frequency. Notice
the phase margin is lower.
Sometimes the slow transient response is caused by the
current source and sink capability of the error amplifier.
Reducing the value of the compensation capacitor helps, but
make sure the small-signal loop is stable.
The power stage component selection can be significantly
different from the example values. Figure 15 shows how the
two high frequency poles of a current-mode-control buck
regulator change with the Q value.
20000876
FIGURE 12. Example Compensation Transfer Function
20000877
FIGURE 13. Example Loop Transfer Function
200008D6
FIGURE 14. Higher Low Frequency Gain
L
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34
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