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AN2644 Datasheet(PDF) 23 Page - STMicroelectronics |
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AN2644 Datasheet(HTML) 23 Page - STMicroelectronics |
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23 / 64 page ![]() AN2644 The LLC resonant half-bridge converter 23/64 negative, i.e. it is returned to the input source. D1 keeps on conducting and the voltage across Lp is a·Vout, so that Lp is not participating in resonance and Cr is resonating with Ls only. IR is a portion of a sinusoid having a frequency f = fR1. This phase ends when IR=0 at t=t6 and another switching cycle starts. Remarks 1. Parallel inductor Lp never resonates and its current is essentially triangular (note: the real magnetizing current is sinusoidal and cannot be seen on the oscilloscope). The LLC converter, then, can be regarded as a series LC resonant half-bridge (composed by Ls and Cr) that supplies a reactive RL load (composed by Lp and Rac, the equivalent ac resistor loading the converter, as defined in [2] and reflected back to the primary side). This standpoint provides considerable insight into the operation of the converter, as shown in some of the following remarks. 2. In a resistively loaded series LC tank operating at resonance, the impressed voltage and the tank current are exactly in-phase, hence the switched current is zero and, thereby, ZVS cannot be achieved. The effect of adding an inductor (Lp) in parallel to the resistive load is to provide tank current with the phase shift (lagging) necessary to switch a current greater than zero, so that ZVS becomes now possible at resonance. As shown in the diagrams of Figure 16, the tank circuit current lags the impressed voltage by an angle ϕ equal to: Equation 5 so that they have the same sign at half-bridge leg transitions. Furthermore, the switched currents IR(t1) and IR(t4) are large enough to complete the HB node swing well within the deadtimes (t1, t2) and (t4, t5) respectively. It is not difficult to recognize that the angle ϕ is the phase of the input impedance of the loaded resonant tank evaluated at f=fR1. Additionally, since the impedance of a series LC tank operating at resonance is zero, it is possible to state that the input impedance of the LLC resonant tank at resonance equals the impedance of the RL load. 3. Generally speaking, in a series LC tank operating at resonance, the voltage drop across L is equal in module and opposite in sign to the drop across C at all times (this is why its impedance is zero). In our specific case the drop across the series Cr-Ls will be zero, so that it is possible to write the following voltage balance equations: Equation 6 both of them resulting in the following relationship: Equation 7 This is a fundamental property of the LLC resonant half-bridge: operating at f=fR1 implies that input and output voltages fulfill (1) and, vice versa, if input and output voltages meet Equation 7 the converter is operating at f=fR1. Then, the fact that the converter operates at resonance or not, for a given output voltage Vout and a given turn ϕ 2π t 6 t 4 – t 6 t 0 – -------------- = V in V in 2 -------- aV ⋅ out = – V in 2 -------- – aV ⋅ out – = Q1 ON, Q2 OFF Q1 OFF, Q2 ON V in 2 -------- aV out ⋅ = |
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