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MP1527DM Datasheet(PDF) 11 Page - Monolithic Power Systems

Part # MP1527DM
Description  2A, 1.3MHz Step-Up Converter
PDF  14 Pages
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Manufacturer  MPS [Monolithic Power Systems]
Direct Link  http://www.monolithicpower.com
Logo MPS - Monolithic Power Systems

MP1527DM Datasheet(HTML) 11 Page - Monolithic Power Systems

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MP1527
2A, 1.3MHz
Step-Up Converter
MP1527 Rev 1.8_8/31/05
Monolithic Power Systems, Inc.
11
Monolithic Power Systems
There is also a right-half-plane zero (fRHPZ) that
exists in all continuous mode (continuous
mode means that the inductor current does not
drop
to
zero
on
each
cycle)
step-up
converters.
The frequency of the right half
plane zero is:
fRHPZ = VIN
2*RLOAD / (2π*L*VOUT2)
where L is the value of the inductor.
To stabilize the regulation control loop, the
crossover frequency (The frequency where the
loop gain drop to 0dB or gain of 1, indicated as
fC) should be at least one decade below the
right-half-plane zero and should be at most
75KHz.
fRHPZ is at its lowest frequency at
maximum output load current (RLOAD is at a
minimum)
The crossover frequency is calculated by the
equation:
fC = AVDC*fP1*fP2 / fZ1
or
fC = GCS*GEA*VIN*VFB*R3 / (2π*C2*VOUT
2)
The known values are:
GCS = 4.3S
GEA = 400µS
VFB = 1.22V
Putting in the known constants:
fC = 3.3x10
-4 *VIN *R3/ (C2*VOUT2)
If the frequency of the right-half-pane zero
fRHPZ is less than 750KHz, then the crossover
frequency should be 1/10 of fRHPZ, and
determine the compensation resistor (R3) with
equation (1). If fRHPZ is greater than or equal to
750KHz, set the crossover frequency to 75KHz
with equation (2).
For fC = fRHPZ / 10, then
R3 = VIN*RLOAD-MIN*C2 / (10GCS*GEA*VFB*L)
The minimum load resistance (RLOAD-MIN) is
equal to the regulated output voltage (VOUT)
divided by the maximum load current ILOAD-MAX.
Substituting that into the above equation:
R3 = VIN*VOUT*C2 /(10GCS*GEA *VFB*L*ILOAD-MAX)
Putting in the known constant values:
(1) R3 ≈ 48*VIN*VOUT*C2 / (L*ILOAD-MAX)
For fC = 75KHz,
fC = (GCS*GEA*VIN*VFB*R3) / (2π*C2*VOUT
2)
Solving for R3,
R3 = (2π*fC*C2*VOUT
2 / (G
CS*GEA*VIN*VFB)
Using 75KHz for fC and putting in the other
known constants:
(2) R3 ≈ 2.2x108*C2*VOUT
2 / V
IN
The value of the compensation resistor is
limited to 10KΩ to prevent overshoot on the
output at turn-on. So if the value calculated for
R3 from either equation (1) or equation (2) is
greater than 10kΩ, use 10KΩ for R3.
Choose C3 to set the zero frequency fZ1 to
one-fourth of the crossover frequency fC:
fZ1 = fC / 4
or
1 /(2π*C3*R3) = GCS*GEA*VIN*VFB*R3 / (8π*C2*VOUT
2)
Solving for C3:
C3 = 4*C2*VOUT
2 / (G
CS*GEA*VIN*VFB*R3
2)
Entering the known values gives:



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