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LED5000 数据表(PDF) 35 Page - STMicroelectronics |
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LED5000 数据表(HTML) 35 Page - STMicroelectronics |
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35 / 52 page ![]() LED5000 Application notes - alternative topologies Doc ID 023951 Rev 1 35/51 Since the maximum operating voltage of the LED5000 is 48 V, according to Equation 51 the maximum input voltage of the application is 48-18.7=29.3 V The output voltage is given by: Equation 52 where the ideal duty cycle DIDEAL for the buck-boost converter is: Equation 53 However, due to power losses (mainly switching and conduction losses), the real duty cycle is always higher than this. The real value (which can be measured in the application) should be used in the following formulas. The peak current flowing in the embedded switch is: Equation 54 while its average current level is equal to: Equation 55 This is due to the fact that the current flowing through the internal power switch is delivered to the output only during the OFF phase. The switch peak current must be lower than the minimum current limit of the overcurrent protection (see Section Table 5.: Electrical characteristics for details) while the average current must be lower than the rated DC current of the device. As a consequence, the maximum output current is: Equation 56 where ISW MAX represents the rated current of the device. The current capability is reduced by the term (1-DREAL) and so, for example, with a duty cycle of 0.5, and considering an average current through the switch of 3 A, the maximum output current deliverable to the load is 1.5 A. The Figure 24 shows the schematic circuit for an LED current source based on inverting buck-boost topology. The input voltage ranges from 10 to 26 V and it can drive a string composed of 10 LEDs with1 A DC. V OUT V IN – D IDEAL 1D IDEAL – ---------------------------- ⋅ = D IDEAL V – OUT V IN V OUT – ------------------------------ = I SW I LOAD 1D REAL – --------------------------- I RIPPLE 2 -------------------- + I LOAD 1D REAL – --------------------------- V IN 2L ⋅ ------------- D f SW --------- ⋅ + == I SW I LOAD 1D REAL – --------------------------- = I LOAD MAX I SW MAX 1D REAL – () ⋅ ≅ |
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