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MAX1997 Datasheet(PDF) 25 Page - Maxim Integrated Products |
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MAX1997 Datasheet(HTML) 25 Page - Maxim Integrated Products |
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25 / 31 page ![]() Quintuple/Triple-Output TFT LCD Power Supplies with Fault Protection and VCOM Buffer ______________________________________________________________________________________ 25 After including the effects of resistor tolerance, com- parator offset, and input voltage variation, the minimum input overcurrent threshold equation is: where VIN(MIN) is the minimum expected value of the input voltage, ε is the tolerance of the resistors, and 5mV is the worst-case input offset voltage of the comparator. To simplify the equation, define a constant (k) as follows: The minimum threshold equation becomes: Solving for R4/R5 yields: The R4/R5 ratio guarantees the required minimum level for IL(MAX). The typical overcurrent threshold is given by: The following example shows how to apply the above equations in the design. If 1% resistors are used, then ε = 0.01. To set VOCP to be around 75% of VIN, select R2 = 51.1k Ω and R3 = 150kΩ. Assume that the mini- mum input voltage is 2.7V and the typical input voltage is 3.3V, the average inductor current at maximum load is 1.25A, and the maximum RDS(ON) of P1 is 100m Ω: If R5 =150k Ω, then R4 = 39.2kΩ. The typical overcur- rent threshold is: 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 requirement. The number of positive charge-pump stages is given by: where NPOS is the number of positive charge-pump stages, VG_ON is the positive linear-regulator (REG P) output, VMAIN is the main step-up regulator output, VD is the forward voltage drop of the charge-pump diode, and VDROPOUT is the dropout margin for the linear reg- ulator. Use VDROPOUT = 2V. The number of negative charge-pump stages is given by: where NNEG is the number of negative charge-pump stages, VG_OFF is the negative linear-regulator (REG N) output, VMAIN is the main step-up regulator output, VD is the forward-voltage drop of the charge-pump diode, and VDROPOUT is the dropout margin for the linear reg- ulator. Use VDROPOUT = 2V. The above equations are derived based on the assumption that the first stage of the positive charge pump is connected to VMAIN and the first stage of the negative charge pump is connected to ground. Sometimes fractional stages are more desirable for bet- ter efficiency. This can be done by connecting the first stage to VIN or another available supply. If the first charge-pump stage is powered from VIN, then the above equations become: N V+ V - V V - V N -V+ V + V V - V POS G_ON DROPOUT IN MAIN D NEG G_OFF DROPOUT IN MAIN D = × = × 2 2 N -V+ V V - V NEG G_OFF DROPOUT MAIN D = × 2 N V+ V - V V - V POS G_ON DROPOUT MAIN MAIN D = × 2 I 3.3V 0.047 - 1 (39.2k +1 ) (51.1k +1 ) TH_TYP =× × × = Ω ΩΩ Ω ΩΩ Ω 1 50 50 150 50 415 .A R4 R5 2.7V - 1.25A 0.1 2.7V - =× × × +× + = 0 9802 150 150 0 9802 51 1 0 005 1 0 2637 . .. . . Ω Ω ΩΩ k V k == 1 - 0.01 1 + 0.01 0 9802 . I V R - R3 (R4 +R5) R5 (R2+R3) TH_TYP IN(TYP) DS(TYP) =× × × 1 R4 R5 V - I V - IN(MIN) L(MAX) DS(MAX) IN(MIN) =× × +× + k R R Rk R mV 3 32 5 1 VV - IR IN(MIN) IN(MIN) L(MAX) DS(MAX) × ×+ += ×× × +× R kR R mV kR Rk R 3 23 5 5 45 ( ) k = + + 1 1 ε ε V V- I R IN(MIN) IN(MIN) L(MAX) DS(MAX) × ×+ ×+ + × + + =× × ×+ ×+ + × + R RR mV R RR 31 21 31 5 51 41 5 1 () () () ( ) () () () ε εε ε εε |
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