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Rainbow Electronics MAX1543 User Manual

Page 16

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MAX1542/MAX1543

TFT LCD DC-to-DC Converter with
Operational Amplifiers

16

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operating point (

η

MIN

) taken from an appropriate curve

in the Typical Operating Characteristics:

I

IN(DC,MAX)

= I

MAIN(MAX)

V

MAIN

/ (V

IN(MIN)

η

MIN

)

Calculate the ripple current at that operating point and
the peak current required for the inductor:

I

RIPPLE

= V

IN(MIN)

(V

MAIN

-V

IN(MIN)

) / (L

f

OSC

V

MAIN

)

I

PEAK

= I

IN(DC,MAX)

+ (I

RIPPLE

) / 2

The inductor’s saturation current rating and the
MAX1542/MAX1543s’ LX current limit (I

LIM

) should

exceed I

PEAK

and the inductor’s DC current rating

should exceed I

IN(DC,MAX)

. For reasonable efficiency,

choose an inductor with less than 0.5

Ω series resis-

tance.

Considering the Typical Application Circuits, the maxi-
mum load current (I

MAIN(MAX)

) is 200mA with an 8V

output and a typical input voltage of 3.3V.

Choosing an LIR of 0.6 and estimating efficiency of
85% at this operating point:

L = (3.3V)

2 ✕

0.85

(8V - 3.3V) / ((8V)

2 ✕

0.6

0.2A

1.2MHz) = 4.7µH

Using the circuit’s minimum input voltage (2.7V) and
estimating efficiency of 80% at that operating point,

I

IN(DC,MAX)

= (0.2A

8V / (2.7V

0.8)) = 741mA

The ripple current and the peak current are:

I

RIPPLE

= 2.7V

(8V - 2.7V) / (4.7µH

1.2MHz

8V)

= 317mA

I

PEAK

= 741mA + (317mA / 2) = 900mA

Output Capacitor Selection

The total output voltage ripple has two components: the
capacitive ripple caused by the charging and dis-
charging of the output capacitance, and the ohmic rip-
ple due to the capacitor’s equivalent series resistance
(ESR):

where I

PEAK

is the peak inductor current (see the

Inductor Selection section). For ceramic capacitors, the
output voltage ripple is typically dominated by V

RIP-

PLE(C)

. The voltage rating and temperature characteris-

tics of the output capacitor must also be considered.

Input Capacitor Selection

The input capacitor (C

IN

) reduces the current peaks

drawn from the input supply and reduces noise injec-
tion into the device. A 10µF ceramic capacitor is used
in the Typical Application Circuits (Figures 1 and 2)
because of the high source impedance seen in typical
lab setups. Actual applications usually have much
lower source impedance since the step-up regulator
often runs directly from the output of another regulated
supply. Typically, C

IN

can be reduced below the values

used in the Typical Application Circuits. Ensure a low-
noise supply at IN by using adequate C

IN

.

Output Voltage

The MAX1542/MAX1543 operate with an adjustable out-
put from V

IN

to 13V. Connect a resistive voltage-divider

to FB (Typical Application Circuits) from the output
(V

MAIN

) to AGND. Select the resistor values as follows:

where V

FB

, the step-up converter feedback set point, is

1.24V. Since the input bias current into FB is typically
zero, R

2

can have a value up to 100k

Ω without sacrific-

ing accuracy, although lower values provide better
noise immunity. Connect the resistor-divider as close to
the IC as possible.

Loop Compensation

Choose R

COMP

to set the high-frequency integrator

gain for fast transient response. Choose C

COMP

to set

the integrator zero to maintain loop stability.

For low-ESR output capacitors, use the following equa-
tions to obtain stable performance and good transient
response:

To further optimize transient response, vary R

COMP

in

20% steps and C

COMP

in 50% steps while observing

transient response waveforms.

Charge Pumps

Selecting the Number of Charge-Pump Stages

For highest efficiency, always choose the lowest num-
ber of charge-pump stages that meet the output
requirements. Figures 5 and 6 show the positive and

R

x V

x V

x C

L x I

C

V

x C

x I

x R

COMP

IN

OUT

OUT

MAIN MAX

COMP

OUT

OUT

MAIN MAX

COMP

500

10

(

)

(

)

R

R

V

V

MAIN

FB

1

2

1

=







V

V

V

V

I

x R

and

V

I

C

V

V

V

RIPPLE

RIPPLE ESR

RIPPLE C

RIPPLE ESR

PEAK

ESR COUT

RIPPLE C

MAIN

OUT

MAIN

IN

MAIN

OSC

=

+

× ƒ







(

)

( )

(

)

(

)

( )

,