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參數(shù)資料
| 型號： | AAT2503IZL-BAA-T1 |
| 廠商： | Advanced Analog Technology,lnc. |
| 英文描述： | Adjustable 3-Channel Regulator |
| 中文描述： | 可調節(jié)的3通道穩(wěn)壓器 |
| 文件頁數(shù)： | 15/23頁 |
| 文件大?。?/td> | 1022K |
| 代理商： | AAT2503IZL-BAA-T1 |
AAT2503
Adjustable 3-Channel Regulator
2503.2007.04.1.1
15
for V
IN
= 2 x V
O
:
The term
voltage ripple and input capacitor RMS current
equations and is a maximum when V
O
is twice V
IN
.
This is why the input voltage ripple and the input
capacitor RMS current ripple are a maximum at
50% duty cycle.
The input capacitor provides a low impedance loop
for the edges of pulsed current drawn by the
AAT2503. Low ESR/ESL X7R and X5R ceramic
capacitors are ideal for this function. To minimize
stray inductance, the capacitor should be placed as
closely as possible to the IC. This keeps the high
frequency content of the input current localized,
minimizing EMI and input voltage ripple.
A laboratory test set-up typically consists of two
long wires running from the bench power supply to
the evaluation board input voltage pins. The induc-
tance of these wires, along with the low-ESR
ceramic input capacitor, can create a high Q net-
work that may affect converter performance. This
problem often becomes apparent in the form of
excessive ringing in the output voltage during load
transients. Errors in the loop phase and gain meas-
urements can also result.
Since the inductance of a short PCB trace feeding
the input voltage is significantly lower than the
power leads from the bench power supply, most
applications do not exhibit this problem.
In applications where the input power source lead
inductance cannot be reduced to a level that does
not affect the converter performance, a high ESR
tantalum or aluminum electrolytic should be placed
in parallel with the low ESR, ESL bypass ceramic.
This dampens the high Q network and stabilizes
the system.
appears in both the input
Output Capacitor
The output capacitor limits the output ripple and
provides holdup during large load transitions. A
4.7μF to 10μF X5R or X7R ceramic capacitor typi-
cally provides sufficient bulk capacitance to stabi-
lize the output during large load transitions and has
the ESR and ESL characteristics necessary for low
output ripple.
The output voltage droop due to a load transient is
dominated by the capacitance of the ceramic out-
put capacitor. During a step increase in load cur-
rent, the ceramic output capacitor alone supplies
the load current until the loop responds. Within two
or three switching cycles, the loop responds and
the inductor current increases to match the load
current demand. The relationship of the output volt-
age droop during the three switching cycles to the
output capacitance can be estimated by:
Once the average inductor current increases to the
DC load level, the output voltage recovers. The
above equation establishes a limit on the minimum
value for the output capacitor with respect to load
transients.
The internal voltage loop compensation also limits
the minimum output capacitor value to 4.7μF. This
is due to its effect on the loop crossover frequency
(bandwidth), phase margin, and gain margin.
Increased output capacitance will reduce the
crossover frequency with greater phase margin.
Adjustable Output Resistor Selection
The output voltage on the step-down converter is
programmed with external resistors R2 and R6. To
limit the bias current required for the external feed-
back resistor string while maintaining good noise
immunity, the minimum suggested value for R6 is
59k
Ω
. Although a larger value will further reduce
quiescent current, it will also increase the imped-
ance of the feedback node, making it more sensitive
to external noise and interference. Table 2 summa-
rizes the resistor values for various output voltages
with R6 set to either 59k
Ω
for good noise immunity
or 221k
Ω
for reduced no load input current.
With enhanced transient response for extreme
pulsed load application, an external feed-forward
capacitor (C1 in Fig.3) can be added.
C
OUT
=
3
·
Δ
I
LOAD
V
DROOP
·
F
S
· 1
-
IN
O
V
O
V
IN
I
O
2
RMS(MAX)
I
=
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