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AN533 Arkusz danych(PDF) 4 Page - STMicroelectronics |
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AN533 Arkusz danych(HTML) 4 Page - STMicroelectronics |
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4 / 22 page ![]() Through-hole packages AN533 4/22 Figure 1. RMS and average currents 1.1.3 Dissipated power in a TRIAC A TRIAC is made up of two thyristors connected back to back. This means we consider the sum of the dissipated power of both thyristors. The following formula gives the total dissipated power versus IT(RMS) current through the TRIAC (see Figure 1 C with t0 = 0): For a phase angle conduction the RMS current is given in Figure 1 C. 1.1.4 TRIAC without external heatsink Figure 2 shows the thermal equivalent diagram for a TRIAC without external heatsink. In practice the imposed parameters are: ● Ta: ambient air temperature where the TRIAC is located ● Rth(j-a): thermal resistance between junction and ambient air given in the datasheet ● P: dissipated power in the TRIAC depending on the used TRIAC and on the load current The following equation defines the junction temperature depending on these parameters: Tj = P . Rth(j-a) + Ta Ip A B C Ip Ip t0 T/2 T/2 T T T t0 t t t IT(AV) = 2 . Ip .t0 .T π IT(AV) = IT(AV) = 1 - + . sin 2 . Ip π 2 . Ip . I T(RMS) = ² Ip² 2 T 0 IT(AV) = i(t)dt 1 T I T(RMS) = ² i²(t)dt T 0 1 T I T(RMS) = ² Ip².t0 2 . T I T(RMS) = ² Ip 2 ² 1 2 . π 2 . t0 T 4 . . t0 T π ∫ ∫ ( ( ( ( ( ( cos t0 . ² π T π P = 2 . 2 √ π .IT(RMS) .Vt0 + Rd .I T(RMS) 2 |
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