SVPWM optimization method
An optimization method, a three-phase voltage technology, applied in design optimization/simulation, motor generator control, control of electromechanical transmissions, etc., can solve the problem of not considering the influence of switching loss, etc. Influence and improve the effect of response efficiency
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Embodiment 1
[0068] Such as figure 1 , figure 2 as well as image 3 Shown, a kind of optimization method of SVPWM comprises the following steps:
[0069] Step 1. Divide the three-phase voltage vector space into six sectors, and input the three-phase voltage space vector, sampling time Ts, and DC bus voltage Ud;
[0070] Step 2: Perform Clark changes on the three-phase voltages to obtain the voltage vectors Ua and Ub in the two-phase static coordinates;
[0071] Step 3, judge the position N of the large sector where the three-phase voltage space vector Uref is located according to the voltage vectors Ua and Ub;
[0072] Step 4, judging the action time Tx and Ty of the basic space voltage in the sector N according to the voltage vectors Ua and Ub;
[0073] Step 5, according to the action time Tx and Ty and the position N of the large sector where the three-phase voltage space vector Uref is located, divide each large sector into two small sectors, and determine the small sector where th...
Embodiment 2
[0083] On the basis of Embodiment 1, in step 3, the specific method for determining the sector position N of the three-phase voltage space vector Uref according to the voltage vectors Ua and Ub is:
[0084] If Ub>0, then let A=1, otherwise A=0;
[0085] like Then let B=1, otherwise B=0;
[0086] like Then let C=1, otherwise C=0;
[0087] Then the sector position N of the three-phase voltage space vector Uref is: N=A+2B+4C.
[0088] Optionally, in step 4, the specific method for determining the action time Tx and Ty of the basic space voltage in the sector N according to the voltage vector is:
[0089] make
[0090] When N=I, Tx=Z, Ty=Y, if Tx+Ty>Ts, then Tx=Tx*Ts / (Tx+Ty), Ty=Ty*Ts / (Tx+Ty);
[0091] When N=II, Tx=Y, Ty=-X, if Tx+Ty>Ts, then Tx=Tx*Ts / (Tx+Ty), Ty=Ty*Ts / (Tx+Ty);
[0092] When N=Ⅲ, Tx=-Z, Ty=-X, if Tx+Ty>Ts, then Tx=Tx*Ts / (Tx+Ty), Ty=Ty*Ts / (Tx+Ty);
[0093] When N=IV, Tx=-X, Ty=Z, if Tx+Ty>Ts, then Tx=Tx*Ts / (Tx+Ty), Ty=Ty*Ts / (Tx+Ty);
[0094] When N=Ⅴ,...
Embodiment 3
[0111] This embodiment is basically the same as Embodiment 2, the difference is:
[0112] In step 6, cross zero vectors are allocated to 12 small sectors, small sectors 1, 4, 5, 8, 9, and 12 use 111 zero vectors, and small sectors 2, 3, 6, 7, 10, and 11 Sectors use 000 zero vectors. Optionally, the switching states of the five control periods of the No. 1 small sector are 001, 010, 111, 010, and 001 in turn, and the vectors of the five control periods are
[0113] The switching states of the five control periods of the No. 2 small sector are 010, 011, 000, 011, and 010 in turn, and the vectors of the five control periods are
[0114] The switching states of the five control periods of small sector 3 are 011, 100, 000, 100, 011 in turn, and the vectors of the five control periods are
[0115] The switch states of the five control periods of the No. 4 small sector are 100, 101, 111, 101, 100 in turn, and the vectors of the five control periods are
[0116] The switchi...
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