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TPS65321A-Q1 Datasheet(PDF) 24 Page - Texas Instruments |
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TPS65321A-Q1 Datasheet(HTML) 24 Page - Texas Instruments |
24 / 43 page ![]() O O S O 2 I C ƒ V ´ D > ´ D ripple L peak O I I I 2 - = + 2 2 L RMS O ripple 1 I I I 12 - = + ( ) O I O ripple I o S V V max V I V max L ƒ ´ - = ´ ´ 24 TPS65321A-Q1 SLVSE55 – NOVEMBER 2017 www.ti.com Product Folder Links: TPS65321A-Q1 Submit Documentation Feedback Copyright © 2017, Texas Instruments Incorporated For this design example, use KIND = 0.2 and the minimum inductor value which is calculated as 2.27 µH. For this design, select standard value which is 3.3 µH (see L1 in Figure 16). Use Equation 23 to calculate the inductor ripple current (Iripple). For the output filter inductor, do not to exceed the RMS-current and saturation-current ratings. Use Equation 24 and Equation 25 to calculate the RMS current (IL-RMS) and the peak inductor (IL-peak). (23) (24) (25) For this design, the RMS inductor current is 3 A, the peak inductor current is 3.21 A, and the inductor ripple current is 0.41 A. The selected inductor is a Coilcraft XAL4030-332ME, which has a saturation-current rating of 5.5 A and an RMS-current rating of 5 A. As the equation set demonstrates, lower ripple current reduces the output ripple voltage of the buck regulator but requires a larger value of inductance. Selecting higher ripple currents increases the output ripple voltage of the buck regulator but allows for a lower inductance value. 8.2.1.2.3 Output Capacitor Selection for the Buck Regulator Consider three primary factors when selecting the value of the output capacitor. The output capacitor determines the modulator pole, the output ripple voltage, and how the buck regulator responds to a large change in load current. Select the output capacitance based on the most stringent of these three criteria. The desired response to a large change in the load current is the first criterion. The output capacitor must supply the load with current when the regulator cannot. This situation occurs if the desired hold-up times are present for the buck regulator. In this case, the output capacitor must hold the output voltage above a certain level for a specified amount of time after the input power is removed. The regulator is also temporarily unable to supply sufficient output current if a large, fast increase occurs affecting the current requirements of the load, such as a transition from no load to full load. The buck regulator usually requires two or more clock cycles for the control loop to notice the change in load current and output voltage, and to adjust the duty cycle to react to the change. Size the output capacitor to supply the extra current to the load until the control loop responds to the load change. The output capacitance must be large enough to supply the difference in current for two clock cycles while only allowing a tolerable amount of droop in the output voltage. Use Equation 26 to calculate the minimum output capacitance required to supply the difference in current. where • ΔIO is the change in the buck-regulator output current • ƒS is the switching frequency of the buck regulator • ΔVO is the allowable change in the buck-regulator output voltage (26) For this example, the specified transient load response is a 3% change in VO for a load step from 0.01 A to 0.8 A. For this example, ΔIO = 0.8 – 0.01 = 0.79 A and ΔVO = 0.03 × 3.3 = 0.1 V. Using these numbers results in a minimum capacitance of 7.2 µF. This value does not consider the ESR of the output capacitor in the output voltage change. For ceramic capacitors, the ESR is usually small enough to ignore in this calculation. Aluminum electrolytic and tantalum capacitors have higher ESR that must be take into consideration. The catch diode of the regulator cannot sink current. Therefore any stored energy in the inductor produces an output-voltage overshoot when the load current rapidly decreases. Also, size the output capacitor to absorb the energy stored in the inductor when transitioning from a high load current to a lower load current. The excess energy that is stored in the output capacitor increases the voltage on the capacitor. Size the capacitor to maintain the desired output voltage during these transient periods. |
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