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AN2344 Datasheet(PDF) 16 Page - STMicroelectronics |
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AN2344 Datasheet(HTML) 16 Page - STMicroelectronics |
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16 / 27 page ![]() Datasheet avalanche ratings AN2344 16/27 Where, P0= Peak power, T= Period of the pulses train, and tp = Power pulse width. Considering the repetitive avalanche application (but it can be applied to several operative modes) the calculation of the peak temperature must also take into account the conduction and switching losses. Figure 10. shows the power profile of a typical switching, while Figure 11. illustrates the superimposition application. Figure 10. Modeling triangular pulses using rectangular pulses example Figure 11. Triangular-to-rectangular pulse superimposition principle application It is well known that a triangular power pulse can be modeled as a peak power 0.7 amplitude rectangular pulse with a 0.71 actual width. Moreover, a ramp power shape can be modeled as a 0.56 width step pulse with a 0.89 actual amplitude (Table 2.). Figure 12. shows the triangular power pulse simulated thermal impedance temperature response (blue line), as compared to the rectangular approximation (red line). The average power can be calculated from each peak power result: Equation 12 P AVE t 1 T ----0.5 P 1 • t 2 T ----0.5 P 2 • t 3 T ----0.5 P 3 • ++ = |
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