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CS51033GD8 数据表(PDF) 7 Page - ON Semiconductor |
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CS51033GD8 数据表(HTML) 7 Page - ON Semiconductor |
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7 / 10 page ![]() CS51033 http://onsemi.com 7 APPLICATIONS INFORMATION DESIGNING A POWER SUPPLY WITH THE CS51033 Specifications • VIN = 3.3 V ±10% (i.e. 3.63 V max., 2.97 V min.) • VOUT = 1.5 V ±2.0% • IOUT = 0.3 A to 3.0 A • Output ripple voltage < 33 mV. • FSW = 200 kHz 1) Duty Cycle Estimates Since the maximum duty cycle D, of the CS51033 is limited to 80% min., it is best to estimate the duty cycle for the various input conditions to see that the design will work over the complete operating range. The duty cycle for a buck regulator operating in a continuous conduction mode is given by: D + VOUT ) VD VIN * VSAT where: VSAT = RDS(ON) × IOUT Max. In this case we can assume that VD = 0.6 V and VSAT = 0.6 V so the equation reduces to: D + VOUT VIN From this, the maximum duty cycle DMAX is 53%, this occurs when VIN is at it’s minimum while the minimum duty cycle DMIN is 0.35%. 2) Switching Frequency and On and Off Time Calculations FSW = 200 kHz. The switching frequency is determined by COSC, whose value is determined by: COSC + 95 FSW 1 * FSW 3 106 * 30 103 FSW 2 ^ 470 pF T + 1.0 FSW + 5.0 ms TON(MAX) + 5.0 ms 0.53 + 2.65 ms TON(MIN) + 5.0 ms 0.35 + 1.75 ms TOFF(MAX) + 5.0 ms * 0.7 ms + 4.3 ms 3) Inductor Selection Pick the inductor value to maintain continuous mode operation down to 0.3 Amps. The ripple current DI = 2 × IOUT(MIN) = 2 × 0.3 A = 0.6 A. LMIN + VOUT ) VD TOFF(MAX) DI + 2.1 V 4.3 ms 0.6 A ^ 15 mH The CS51033 will operate with almost any value of inductor. With larger inductors the ripple current is reduced and the regulator will remain in a continuous conduction mode for lower values of load current. A smaller inductor will result in larger ripple current. The core must not saturate with the maximum expected current, here given by: IMAX + IOUT ) DI 2.0 + 3.0 A ) 0.6 A 2.0 + 3.3 A 4) Output Capacitor The output capacitor limits the output ripple voltage. The CS51033 needs a maximum of 15 mV of output ripple for the feedback comparator to change state. If we assume that all the inductor ripple current flows through the output capacitor and that it is an ideal capacitor (i.e. zero ESR), the minimum capacitance needed to limit the output ripple to 50 mV peak−to−peak is given by: CO + DI 8.0 FSW DV + 0.6 A 8.0 (200 103 Hz) (33 10*3 V) ^ 11.4 mF The minimum ESR needed to limit the output voltage ripple to 50 mV peak−to−peak is: ESR + DV DI + 50 10*3 0.6 A + 55 mW The output capacitor should be chosen so that its ESR is at least half of the calculated value and the capacitance is at least ten times the calculated value. It is often advisable to use several capacitors in parallel to reduce ESR. Low impedance aluminum electrolytic, tantalum or organic semiconductor capacitors are a good choice for an output capacitor. Low impedance aluminum are the cheapest but are not available in surface mount at present. Solid tantalum chip capacitors are available from a number of suppliers and offer the best choice for surface mount applications. The capacitor working voltage should be greater than the output voltage in all cases. 5) VFB Divider VOUT + 1.25 V R1 ) R2 R2 + 1.25 V R1 R2 ) 1.0 The input bias current to the comparator is 4.0 mA. The resistor divider current should be considerably higher than this to ensure that there is sufficient bias current. If we choose the divider current to be at least 250 times the bias current this gives a divider current of 1.0 mA and simplifies the calculations. 1.5 V 1.0 mA + R1 ) R2 + 1.5 kW Let R2 = 1.0 k Rearranging the divider equation gives: R1 + R2 VOUT 1.25 * 1.0 + 1.0 kW 1.5 V 1.25 + 200 W |
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