JAJSDK2B September 2012 – January 2017 TPS65051-Q1
PRODUCTION DATA.
NOTE
Information in the following applications sections is not part of the TI component specification, and TI does not warrant its accuracy or completeness. TI’s customers are responsible for determining suitability of components for their purposes. Customers should validate and test their design implementation to confirm system functionality.
This device integrates two step-down converters and four LDOs, which can be used to power the voltage rails needed by a processor or any other application. The power management IC (PMIC) can be controlled through the ENABLE and MODE pins or sequenced from the VIN using RC delay circuits. A logic output (RESET) provides the application processor or load a logic signal indicating power good or reset.
Table 1 lists the design requirements for this example.
PARAMETER | VALUE |
---|---|
DCDC1 and DCDC2 input voltage | 2.5 V to 6 V |
DCDC1 output voltage | 2.85 V |
DCDC1 output current | 1 A |
DCDC2 output voltage | 1.575 V |
DCDC2 output current | 600 mA |
LDO1 output voltage | 3.3 V |
LDO1 output current | 400 mA |
LDO2 output voltage | 1.8 V |
LDO2 output current | 400 mA |
LDO3 output voltage | 1.2 V |
LDO3 output current | 200 mA |
LDO4 output voltage | 1.3 V |
LDO4 output current | 200 mA |
An external resistor network can set the output voltage of converter 1. Calculate the output voltage using Equation 4,
where
TI recommends setting the total resistance of R1 + R2 to less than 1 MΩ. The resistor network connects to the input of the feedback amplifier, therefore requiring a small feed-forward capacitor in parallel with R1. A typical value of 47 pF is sufficient.
The adjustable output voltage is defined with external resistor network on the DEFDCDC2 pin.
Calculation of the adjustable output voltage is similar to that for the DCDC1 converter. TI recommends setting the total resistance of R3 + R4 to less than 1 MΩ. Route the DEFDCDC2 line separate from noise sources, such as the inductor or the L2 line. Connect the VDCDC2 line directly to the output capacitor. As VDCDC2 is the sense pin for the output of L2, there is no need for a feedforward capacitor in conjunction with R3.
Use an external resistor divider at DEFDCDC2 as shown in Figure 10.
V(DEFDCDC2) = 0.6 V
See Table 2 for typical resistor values:
OUTPUT VOLTAGE | R3 | R4 | NOMINAL VOLTAGE | Typical CFF |
---|---|---|---|---|
3.3 V | 680 kΩ | 150 kΩ | 3.32 V | 47 pF |
3 V | 510 kΩ | 130 kΩ | 2.95 V | 47 pF |
2.85 V | 560 kΩ | 150 kΩ | 2.84 V | 47 pF |
2.5 V | 510 kΩ | 160 kΩ | 2.51 V | 47 pF |
1.8 V | 300 kΩ | 150 kΩ | 1.8 V | 47 pF |
1.6 V | 200 kΩ | 120 kΩ | 1.6 V | 47 pF |
1.5 V | 300 kΩ | 200 kΩ | 1.5 V | 47 pF |
1.2 V | 330 kΩ | 330 kΩ | 1.2 V | 47 pF |
The two converters operate with a 2.2-μH output inductor. A designer can use larger or smaller inductor values to optimize the performance of the device for specific operation conditions. The selected inductor must be rated for its dc resistance and saturation current. The dc resistance of the inductance directly influences the efficiency of the converters. Therefore, select an inductor with lowest dc resistance for highest efficiency. The minimum inductor value is 1.5 μH, but the circuit requires an output capacitor of 22 μF minimum in this case. For an output voltage above 2.8 V, TI recommends an inductor value of 3.3 μH minimum. Lower values result in an increased output-voltage ripple in PFM mode.
Equation 6 calculates the maximum inductor current under static load conditions. The saturation-current rating of the inductor should be higher than the maximum inductor current as calculated with Equation 6. This recommendation is because during heavy load transient the inductor current rises above the calculated value.
where
The highest inductor current occurs at maximum VI. Open-core inductors have a soft saturation characteristic, and they can normally handle higher inductor currents versus a comparable shielded inductor.
A more-conservative approach is to select the inductor current rating just for the maximum switch current of the corresponding converter. Give consideration to the difference in the core material from inductor to inductor, which has an impact on the efficiency, especially at high switching frequencies. See Table 3 and the typical applications for possible inductors.
INDUCTOR TYPE | INDUCTOR VALUE | SUPPLIER |
---|---|---|
LPS3010 | 2.2 μH | Coilcraft |
LPS3015 | 3.3 μH | Coilcraft |
LPS4012 | 2.2 μH | Coilcraft |
VLF4012 | 2.2 μH | TDK |
The advanced fast-response voltage-mode control scheme of the two converters allows the use of small ceramic capacitors with a value of 22-μF (typical), without having large output-voltage undershoots and overshoots during heavy load transients. TI recommends ceramic capacitors having low ESR values, which result in the lowest output-voltage ripple.
If ceramic output capacitors are used, the capacitor RMS ripple current rating always meets the application requirements. For completeness, the RMS ripple current is calculated as:
At nominal load current, the inductive converters operate in PWM mode, and the overall output voltage ripple is the sum of the voltage spike caused by the output-capacitor ESR plus the voltage ripple caused by charging and discharging the output capacitor:
where the highest output voltage ripple occurs at the highest input voltage VI.
At light load currents, the converters operate in power-save mode and the output-voltage ripple depends on the output-capacitor value. The internal comparator delay and the external capacitor set the output-voltage ripple. The typical output-voltage ripple is less than 1% of the nominal output voltage.
The nature of the buck converters having a pulsating input current requires a low-ESR input capacitor for best input-voltage filtering and minimizing the interference with other circuits caused by high input-voltage spikes. The converters require a ceramic input capacitor of 10 μF. Increase the input capacitor as desired for better input-voltage filtering, without any limit.
CAPACITOR VALUE | SIZE | SUPPLIER | TYPE |
---|---|---|---|
2.2 μF | 0805 | TDK C2012X5R0J226MT | Ceramic |
2.2 μF | 0805 | Taiyo Yuden JMK212BJ226MG | Ceramic |
10 μF | 0805 | Taiyo Yuden JMK212BJ106M | Ceramic |
10 μF | 0805 | TDK C2012X5R0J106M | Ceramic |
10 μF | 0603 | Taiyo Yuden JMK107BJ106MA | Ceramic |
An external resistor network sets the output voltage of all four LDOs. Calculate the output voltage using Equation 9:
where
TI recommends setting the total resistance of R5 + R6 to less than 1 MΩ. Typically, there is no feedforward capacitor needed at the voltage dividers for the LDOs.
Typical resistor values:
OUTPUT VOLTAGE | R5 | R6 | NOMINAL VOLTAGE |
---|---|---|---|
3.3 V | 300 kΩ | 130 kΩ | 3.31 V |
3 V | 300 kΩ | 150 kΩ | 3 V |
2.85 V | 240 kΩ | 130 kΩ | 2.85 V |
2.8 V | 360 kΩ | 200 kΩ | 2.8 V |
2.5 V | 300 kΩ | 200 kΩ | 2.5 V |
1.8 V | 240 kΩ | 300 kΩ | 1.8 V |
1.5 V | 150 kΩ | 300 kΩ | 1.5 V |
1.3 V | 36 kΩ | 120 kΩ | 1.3 V |
1.2 V | 100 kΩ | 510 kΩ | 1.19 V |
1.1 V | 33 kΩ | 330 kΩ | 1.1 V |
The device contains a comparator for supervising a voltage connected to an external voltage divider, and generating a reset signal if the voltage is lower than the threshold. The rising-edge delay is 100 ms at the open-drain RESET output. Calculate the values for the external resistors R13 to R15 as follows:
VL = lower voltage threshold
VH = higher voltage threshold
VREF = reference voltage (1 V)
Example:
Set R15 = 100 kΩ
→ R13 + R14 = 240 kΩ
→ R14 = 3.03 kΩ
→ R13 = 237 kΩ