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LT3758 датащи(PDF) 22 Page - Linear Technology |
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LT3758 датащи(HTML) 22 Page - Linear Technology |
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22 / 36 page ![]() LT3758 22 3758f APPLICATIONS INFORMATION Flyback Converter: Input Capacitor Selection The input capacitor in a flyback converter is subject to a large RMS current due to the discontinuous primary current. To prevent large voltage transients, use a low ESR input capacitor sized for the maximum RMS current. The RMS ripple current rating of the input capacitors in discontinuous operation can be determined using the following equation: I P V RMS CIN DISCONTINUOUS OUT MAX IN MIN (), () () • ≥ η •• (• ) • 43 3 − D D MAX MAX SEPIC CONVERTER APPLICATIONS The LT3758 can be configured as a SEPIC (single-ended primary inductance converter), as shown in Figure 1. This topology allows for the input to be higher, equal, or lower than the desired output voltage. The conversion ratio as a function of duty cycle is: VV V D D OUT D IN + = − 1 in continuous conduction mode (CCM). In a SEPIC converter, no DC path exists between the input and output. This is an advantage over the boost converter for applications requiring the output to be disconnected from the input source when the circuit is in shutdown. Compared to the flyback converter, the SEPIC converter has the advantage that both the power MOSFET and the output diode voltages are clamped by the capacitors (CIN, CDC and COUT), therefore, there is less voltage ringing across the power MOSFET and the output diodes. The SEPIC converter requires much smaller input capacitors than those of the flyback converter. This is due to the fact that, in the SEPIC converter, the inductor L1 is in series with the input, and the ripple current flowing through the input capacitor is continuous. SEPIC Converter: Switch Duty Cycle and Frequency For a SEPIC converter operating in CCM, the duty cycle of the main switch can be calculated based on the output voltage (VOUT), the input voltage (VIN) and the diode forward voltage (VD). The maximum duty cycle (DMAX)occurswhentheconverter has the minimum input voltage: D VV VV V MAX OUT D IN MIN OUT D = + ++ () SEPIC Converter: Inductor and Sense Resistor Selection As shown in Figure 1, the SEPIC converter contains two inductors: L1 and L2. L1 and L2 can be independent, but can also be wound on the same core, since identical volt- ages are applied to L1 and L2 throughout the switching cycle. For the SEPIC topology, the current through L1 is the converter input current. Based on the fact that, ideally, the output power is equal to the input power, the maximum average inductor currents of L1 and L2 are: II I D D I L MAX IN MAX O MAX MAX MAX LMAX 1 2 1 () () () ( • == − ))( ) =I OMAX In a SEPIC converter, the switch current is equal to IL1 + IL2 when the power switch is on, therefore, the maximum average switch current is defined as: II I I D SW MAX L MAX L MAX O MAX MAX () () () () • =+ = − 12 1 1 and the peak switch current is: II D SW PEAK O MAX MAX () ( ) •• =+ ⎛ ⎝⎜ ⎞ ⎠⎟ − 1 2 1 1 χ The constant χ in the preceding equations represents the percentage peak-to-peak ripple current in the switch, rela- tive to ISW(MAX), as shown in Figure 9. Then, the switch ripple current ΔISW can be calculated by: ΔISW = χ • ISW(MAX) The inductor ripple currents ΔIL1 and ΔIL2 are identical: ΔIL1 = ΔIL2 = 0.5 • ΔISW The inductor ripple current has a direct effect on the choice of the inductor value. Choosing smaller values of |
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