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LM3310 Datasheet(PDF) 21 Page - Texas Instruments

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Part # LM3310
Description  Step-Up PWM DC/DC Converter with Integrated Op-Amp and Gate Pulse Modulation Switch
PDF  33 Pages
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Manufacturer  TI [Texas Instruments]
Direct Link  http://www.ti.com
Logo TI - Texas Instruments

LM3310 Datasheet(HTML) 21 Page - Texas Instruments

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fP1 =
1
2S(RESR + RL)COUT
(in Hz)
m1 #
VINRDSON
L
(in V/s)
n = 1+
2mc
m1
(no unit)
Leff =
L
(D')
2
Z
c
(in rad/s)
2fs
nD'
#
ADC(DB) = 20log10
{[(ZcLeff)// RL]//RL} (in dB)
RFB1 + RFB2
RFB2
(
)
gmROD'
RDSON
LM3310
www.ti.com
SNVS341E – AUGUST 2005 – REVISED MAY 2013
DC GAIN AND OPEN-LOOP GAIN
Since the control stage of the converter forms a complete feedback loop with the power components, it forms a
closed-loop system that must be stabilized to avoid positive feedback and instability. A value for open-loop DC
gain will be required, from which you can calculate, or place, poles and zeros to determine the crossover
frequency and the phase margin. A high phase margin (greater than 45°) is desired for the best stability and
transient response. For the purpose of stabilizing the LM3310, choosing a crossover point well below where the
right half plane zero is located will ensure sufficient phase margin.
To ensure a bandwidth of ½ or less of the frequency of the RHP zero, calculate the open-loop DC gain, ADC.
After this value is known, you can calculate the crossover visually by placing a
−20dB/decade slope at each pole,
and a +20dB/decade slope for each zero. The point at which the gain plot crosses unity gain, or 0dB, is the
crossover frequency. If the crossover frequency is less than ½ the RHP zero, the phase margin should be high
enough for stability. The phase margin can also be improved by adding CC2 as discussed later in this section.
The equation for ADC is given below with additional equations required for the calculation:
where
•
RL is the minimum load resistance
•
gm is the error amplifier transconductance found in the Electrical Characteristics table
(12)
(13)
(14)
(15)
mc
≊ 0.072fs (in V/s)
(16)
where
•
VIN is the minimum input voltage
•
RDSON is the value chosen from the graph "NMOS RDSON vs. Input Voltage" in the Typical Performance
Characteristics section
(17)
INPUT AND OUTPUT CAPACITOR SELECTION
The switching action of a boost regulator causes a triangular voltage waveform at the input. A capacitor is
required to reduce the input ripple and noise for proper operation of the regulator. The size used is dependant on
the application and board layout. If the regulator will be loaded uniformly, with very little load changes, and at
lower current outputs, the input capacitor size can often be reduced. The size can also be reduced if the input of
the regulator is very close to the source output. The size will generally need to be larger for applications where
the regulator is supplying nearly the maximum rated output or if large load steps are expected. A minimum value
of 10µF should be used for the less stressful condtions while a 22µF to 47µF capacitor may be required for
higher power and dynamic loads. Larger values and/or lower ESR may be needed if the application requires very
low ripple on the input source voltage.
The choice of output capacitors is also somewhat arbitrary and depends on the design requirements for output
voltage ripple. It is recommended that low ESR (Equivalent Series Resistance, denoted RESR) capacitors be used
such as ceramic, polymer electrolytic, or low ESR tantalum. Higher ESR capacitors may be used but will require
more compensation which will be explained later on in the section. The ESR is also important because it
determines the peak to peak output voltage ripple according to the approximate equation:
ΔVOUT ≊ 2ΔiLRESR (in Volts)
(18)
A minimum value of 10µF is recommended and may be increased to a larger value. After choosing the output
capacitor you can determine a pole-zero pair introduced into the control loop by the following equations:
Copyright © 2005–2013, Texas Instruments Incorporated
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