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MAX1902 Datasheet(PDF) 21 Page - Maxim Integrated Products |
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MAX1902 Datasheet(HTML) 21 Page - Maxim Integrated Products |
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21 / 33 page ![]() 500kHz Multi-Output, Low-Noise Power-Supply Controllers for Notebook Computers ______________________________________________________________________________________ 21 connected but no battery is installed. VIN(MAX) must not exceed 30V. Minimum Input (Battery) Voltage, VIN(MIN).This should be taken at full load under the lowest battery condi- tions. If VIN(MIN) is less than 4.2V, use an external cir- cuit to externally hold VL above the VL undervoltage lockout threshold. If the minimum input-output differ- ence is less than 1.5V, the filter capacitance required to maintain good AC load regulation increases (see the Low-Voltage Operation section). Inductor Value The exact inductor value isn’t critical and can be freely adjusted to make trade-offs between size, cost, and efficiency. Lower inductor values minimize size and cost, but reduce efficiency due to higher peak-current levels. The smallest inductor is achieved by lowering the inductance until the circuit operates at the border between continuous and discontinuous mode. Further reducing the inductor value below this crossover point results in discontinuous-conduction operation even at full load. This helps lower output-filter capacitance requirements, but efficiency suffers due to high I2R losses. On the other hand, higher inductor values mean greater efficiency, but resistive losses due to extra wire turns will eventually exceed the benefit gained from lower peak-current levels. Also, high inductor values can affect load-transient response (see the VSAG equa- tion in the Low-Voltage Operation section). The equa- tions that follow are for continuous-conduction operation, since the MAX1901/MAX1902/MAX1904 are intended mainly for high-efficiency, battery-powered applications. Discontinuous conduction doesn’t affect normal idle-mode operation. Three key inductor parameters must be specified: inductance value (L), peak current (IPEAK), and DC resistance (RDC). The following equation includes a constant (LIR) which is the ratio of inductor peak-to- peak AC current to DC load current. A higher LIR value allows smaller inductance, but results in higher losses and higher ripple. A good compromise between size and losses is found at a 30% ripple-current to load-cur- rent ratio (LIR = 0.3), which corresponds to a peak- inductor current 1.15 times higher than the DC load current. where: f = switching frequency, normally 333kHz or 500kHz IOUT = maximum DC load current LIR = ratio of AC to DC inductor current, typi- cally 0.3; should be >0.15 The nominal peak-inductor current at full load is 1.15 ✕ IOUT if the above equation is used; otherwise, the peak current can be calculated by: The inductor’s DC resistance should be low enough that RDC ✕ IPEAK < 100mV, as it is a key parameter for effi- ciency performance. If a standard off-the-shelf inductor is not available, choose a core with an LI2 rating greater than L ✕ IPEAK2 and wind it with the largest-diameter wire that fits the winding area. Ferrite core material is strongly preferred. Shielded-core geometries help keep noise, EMI, and switching-waveform jitter low. Current-Sense Resistor Value The current-sense resistor value is calculated accord- ing to the worst-case low current-limit threshold voltage (from the Electrical Characteristics) and the peak inductor current: Use IPEAK from the second equation in the Inductor Value section. Use the calculated value of RSENSE to size the MOS- FET switches and specify inductor saturation-current ratings according to the worst-case high current-limit threshold voltage: Low-inductance resistors, such as surface-mount metal-film, are recommended. Input-Capacitor Value The input filter capacitor is usually selected according to input ripple current requirements and voltage rating, rather than capacitor value. Ceramic capacitors or Sanyo OS-CON capacitors are typically used to handle the power-up surge-currents, especially when connect- ing to robust AC adapters or low-impedance batteries. RMS input ripple current (IRMS) is determined by the input voltage and load current, with the worst case occurring at VIN = 2 ✕ VOUT: I mV R PEAK MAX SENSE () = 120 R mV I SENSE PEAK = 80 II VV V fL V PEAK LOAD OUT IN MAX OUT IN MAX =+ () ×× × ( () () - 2 L VV V V f I LIR OUT IN MAX OUT IN MAX OUT = () ×× × () () - |
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