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MIC3232YMM Datasheet(PDF) 15 Page - Micrel Semiconductor |
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MIC3232YMM Datasheet(HTML) 15 Page - Micrel Semiconductor |
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15 / 20 page ![]() Micrel, Inc. MIC3230/1/2 January 2009 15 M9999-011409-A and for RSLC. If is too high than use a higher value for RCS. The calculated value of RCS for a 1.9A current limit was 179mΩ. In this example, we have chosen a lower value which results in a higher current limit. If we use a higher standard value the current limit will have a lower value. The designer does not have the same choices for small valued resistors as with larger valued resistors. The choices differ from resistor manufacturers. If too large a current sense resistor is selected, the maximum output power may not be able to be achieved at low input line voltage levels. Make sure the inductor will not saturate at the actual current limit . Limit actual in I _ () A 511 78 . 0 Ω × × Limit actual in I _ V PIN IS 250 _ = Perform a check at IIN=2.34Apk. V m A 45 . 0 150 34 . 2 = Ω × + μ Maximum Power dissipated in RCS is; Eq. (17) CS R RMS × 2 R R I P CS CS = _ Eq. (18) ⎟ ⎟ ⎠ ⎞ ⎜ ⎜ ⎝ ⎛ + = = _ max _ RMS FET I RMS 12 2 _ 2 max _ _ max _ _ PP L AVE IN I I D CS R I rms A RMS _ 44 . 1 12 26 . 0 64 . 1 78 . 0 2 2 = ⎟ ⎟ ⎠ ⎞ ⎜ ⎜ ⎝ ⎛ + = I CS R _ watt P CS R 31 . 0 15 . 25 . 1 2 = × = Use a 1/2 Watt resistor for RCS. Output Capacitor In this LED driver application, the ILED ripple current is a more important factor compared to that of the output ripple voltage (although the two are directly related). To find the COUT for a required ILED ripple use the following calculation: For an output ripple 20% of = ripple ILED nom ILED mA ILEDripple 70 35 . 0 2 . 0 = × = Eq. (19) ) ( * * * _ total LED adj ripple nom nom out R R ILED T D ILED C + = Find the equivalent ac resistance from the datasheet of the LED. This is the inverse slope of the ILED vs. VF curve i.e.: ac LED R _ Eq. (20) ILED V R F ac LED Δ Δ = _ In this example use for each LED. Ω = 1 . 0 _ ac LED R If the LEDs are connected in series, multiply s, we obtain the following: Ω = 1 . 0 _ ac LED R by the total number of LEDs. In this example of 6 LED Ω = Ω × = 6 . 0 1 . 0 6 _ total LED R uF R R ILED T D ILED C total LED adj ripple nom nom out 1 . 4 ) ( * * * _ = + = Use the next highest standard value, which is 4.7uF. e is shown in Figure 5. For superior There is a trade off between the output ripple and th rising edge of the PWMD pulse. This is because between PWM dimming pulses, the converter stops pulsing and COUT will start to discharge. The amount that COUT will discharge depends on the time between PWM Dimming pluses. At the next PWMD pulse COUT has to be charged up to the full output voltage VOUT before the desired LED current flows. Input Capacitor The input current performance, ceramic capacitors should be used because of their low equivalent series resistance (ESR). The input ripple current is equal to the ripple in the inductor plus the ripple voltage across the input capacitor, which is the ESR of CIN times the inductor ripple. The input capacitor will also bypass the EMI generated by the converter as well as any voltage spikes generated by the inductance of the input line. For a required VIN_RIPPLE: Eq. (21) () F kHz mV A F V I C = SW RIPPLE IN PP IN IN μ 4 . 1 500 50 8 28 . 0 8 _ _ = × × = × × This is the minimum value that should be used. The e, the FET has to hold off an output input capacitor should also be rated for the maximum RMS input current. To protect the IC from inductive spikes or any overshoot, a larger value of input capacitance may be required and it is recommended that ceramic capacitors be used. In this design example a value of 4.7µF ceramic capacitor was selected. MOSFET Selection In this design exampl voltage maximum of 30V. It is recommended to use an 80% de-rating value on switching FETs, so a minimum of a 38V FET should be selected. In this design example, a 75V FET has been selected. The switching FET power losses are the sum of the conduction loss and the switching loss: Eq. (22) FET COND FET FET P P P _ _ + SWITCH = The conduction loss of the FET is when the FET is , where turned on. The conduction power loss of the FET is found by the following equation: Eq. (23) FET COND FET I P = _ _ DSON RMS R × 2 |
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