A three-phase digital phase-locked loop and phase-locked method
A digital phase-locked loop and trigonometric function technology, applied in the field of phase-locked loops, can solve the problems that the phase-locked loop cannot track the phase of the power grid normally, and achieve the effect of simple structure and easy implementation
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Embodiment 1
[0066] Embodiment 1: A three-phase digital phase-locked loop.
[0067] like figure 1 As shown, the three-phase digital phase-locked loop provided by the present invention includes a Clark transformation unit 1, a Park transformation unit 2, a second-order generalized integrator (Second Order Generalized Integra, SOGI) 3, a subtractor 4, a PI controller 5, a local Synchronization signal generation unit 6 and trigonometric function table memory 7.
[0068] Clark transformation unit 1 is connected to Park transformation unit 2, and Clark transformation unit 1 collects the three-phase grid voltage u a , u b , u c , voltage u a The corresponding phase is θ (θ=ωt), and the voltage u b The corresponding phase is (θ-120°), the voltage u c The corresponding phase is (θ+120°), and the three-phase grid voltage is equivalently synthesized into a rotation vector with value V and angular frequency ω. Clark transformation unit 1 converts the three-phase grid voltage u represented by t...
Embodiment 2
[0093] Embodiment 2, a three-phase digital phase-locking method.
[0094] refer to figure 1 , the three-phase digital phase-locking method provided by the present invention comprises the following steps:
[0095] a. Clark transformation unit 1 collects three-phase grid voltage u a , u b , u c And carry out Clark transformation to get the α-axis component u in the two-phase stationary coordinate system α and the β-axis component u β .
[0096] b, Park transformation unit 2 receives the local synchronization signal phase θ output by the trigonometric function table memory 7 0 The sine and cosine values of , and the α-axis component u in the two-phase stationary coordinate system α and the β-axis component u β Perform Park transformation to obtain the q-axis component u in the two-phase rotating coordinate system q .
[0097] The trigonometric function table memory 7 outputs the sine and cosine values of m groups of discrete, different-angle local synchronous signal...
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