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LT3433 Datasheet(PDF) 10 Page - Linear Technology |
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LT3433 Datasheet(HTML) 10 Page - Linear Technology |
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10 / 12 page ![]() 10 LT3433 3433ia Ripple current: ∆= + () − () − I VV DC Lf LP P OUT F O () • • 21 Inductor Selection The primary criterion for inductor value selection in LT3433 applications is the ripple current created in that inductor. Design considerations for ripple current are the amount of output ripple and the ability of the internal slope compen- sation waveform to prevent current mode instability. The LT3433 maximizes available dynamic range using a slope compensation generator that generates a continu- ously increasing slope as duty cycle increases. The slope compensation waveform is calibrated at 80% duty cycle to compensate for ripple currents up to 12.5% of IMAX, or ~ 60mA. Ripple current can be calculated as: ∆= + () − () − I VV DC Lf LP P OUT F O () • • 21 This relation can be used to determine minimum induc- tance sizes for various values of VOUT using the DC = 80% calibration: LMIN = (VOUT + 1.5V) • (1 – 0.8) 60mA • 200kHz) VOUT LMIN 4V 92 µH 5V 108 µH 9V 175 µH 12V 225 µH APPLICATIO S I FOR ATIO Discontinuous operation occurs when the ripple current in the inductor is greater than twice the load current (ILOAD) in buck mode, or greater than ILOAD/(1 – DC) during bridged mode. Current mode instability is not a concern during discontinuous operation so inductor values smaller than LMIN can be used. If such a small inductor is used, however, it must be assured that the converter never enters continuous operation at duty cycles greater than 50% to prevent current mode instability. Design Example VIN(MIN) = 4V, VOUT = 5V, L = 150µH Using VF = 0.75V yields: DC = (VOUT + 2VF)/(VOUT + VIN + 2VF – VSWH – VSWL) = (5V + 1.5V)/(4V + 5V + 1.5V – 0.6V – 0.5V) = 0.69 ∆IL = (VOUT + 2VF) • (1 – DC) • (L • f0)–1 = (5V + 1.5V) • (1 – 0.69) • (150 µH • 200kHz)–1 = 67mA ILOAD(MAX) = ISW(MAX) • (1 – 1.1 • DC) = [0.5A – (1/2 • 0.07)](1 – 1.1 • 0.69) = 0.112A |
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