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LM5017 Datasheet(PDF) 21 Page - Texas Instruments |
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LM5017 Datasheet(HTML) 21 Page - Texas Instruments |
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21 / 33 page ![]() Cr = 1000 pF Cac = 0.1 PF 50 mV RrCr d (VIN (MIN) - VOUT) x TON GND Rr Cac Cr R To FB R L1 FB1 FB2 C OUT V OUT COUT2 'VOUT2 = IOUT2 x TON (MAX) IL2 IOUT2 TON(MAX) x IOUT2 21 LM5017 www.ti.com SNVS783I – JANUARY 2012 – REVISED OCTOBER 2015 Product Folder Links: LM5017 Submit Documentation Feedback Copyright © 2012–2015, Texas Instruments Incorporated 8.2.2.2.7 Secondary Output Capacitor A simplified waveform for secondary output current (IOUT2) is shown in Figure 19. Figure 19. Secondary Current Waveforms for COUT2 Ripple Calculation The secondary output current (IOUT2) is sourced by COUT2 during on-time of the buck switch, TON. Ignoring the current transition times in the secondary winding, the secondary output capacitor ripple voltage can be calculated using Equation 29. (29) For a 1:1 transformer turns ratio, the primary and secondary voltage ripple equations are identical. Therefore, COUT2 is chosen to be equal to COUT1 (1 µF) to achieve comparable ripple voltages on primary and secondary outputs. If lower output voltage ripple is required, a higher value should be selected for COUT1 and/or COUT2. 8.2.2.2.8 Type III Feedback Ripple Circuit Type III ripple circuit as described in Ripple Configuration is required for the Fly-Buck topology. Type I and Type II ripple circuits use series resistance and the triangular inductor ripple current to generate ripple at VOUT and the FB pin. The primary ripple current of a Fly-Buck is the combination or primary and reflected secondary currents as illustrated in Figure 18. In the Fly-Buck topology, Type I and Type II ripple circuits suffer from large jitter as the reflected load current affects the feedback ripple. Figure 20. Type III Ripple Circuit Selecting the Type III ripple components using the equations from Ripple Configuration will ensure that the FB pin ripple is be greater than the capacitive ripple from the primary output capacitor COUT1. The feedback ripple component values are chosen as shown in Equation 30. (30) |
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