An active damping method for a buck circuit brushless DC motor control system
A brushed DC motor and control system technology, applied in the direction of DC motor speed/torque control, control system, electrical components, etc., can solve the problems of capacitor boost, unstable motor phase current waveform, etc. Damping effect, the effect of suppressing system resonance
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Embodiment 1
[0074] Example 1: Buck capacitors connected in parallel with virtual resistors
[0075] (1) Figure 5 is the equivalent circuit diagram after adding the damping resistor. Such as Figure 5 As shown, the inductor current keeps constant at the moment of commutation of the motor, which can be regarded as a constant current source, and its current value is i L . Capacitance C f It is connected in parallel with the motor phase winding at both ends of the inductance, r m is the motor phase resistance, L m is the motor phase inductance. R is the resistance value of the added virtual resistance, which is equivalently connected in parallel at both ends of the capacitor. according to Figure 5 , write the circuit equation in the complex frequency domain as follows:
[0076]
[0077] i R (s).R=u cf (s)
[0078] i phase (s).(L m s+r m ) = u cf (s)
[0079] i Lfed (s)=i cf (s)+i R (s)+i phase (s)
[0080] In the formula, i cf (s) is the capacitive current in the c...
Embodiment 2
[0092] Example 2: Buck capacitor in series with virtual resistor
[0093] (1) Figure 9 is the equivalent circuit diagram after adding the damping resistor. Such as Figure 9 As shown, the inductor current keeps constant at the moment of commutation of the motor, which can be regarded as a constant current source, and its current value is i L . Capacitance C f It is connected in parallel with the motor phase winding at both ends of the inductance, r m is the motor phase resistance, L m is the motor phase inductance. R is the resistance value of the added virtual resistance, which is equivalently connected in series with the capacitor branch. according to Figure 9 , write the circuit equation in the complex frequency domain as follows:
[0094]
[0095] i phase (L m s+r m ) = u cf
[0096] i Lfed = i cf + i phase
[0097] In the formula, i cf (s) is the capacitive current in the complex frequency domain;
[0098] R is the resistance value of the resistor...
Embodiment 3
[0107] Embodiment 3: Inverter bus bar series virtual resistance
[0108] (1) Figure 13 is the equivalent circuit diagram after adding the damping resistor. Such as Figure 13 As shown, the inductor current keeps constant at the moment of commutation of the motor, which can be regarded as a constant current source, and its current value is i L . Capacitance C f It is connected in parallel with the motor phase winding at both ends of the inductance, r m is the motor phase resistance, L m is the motor phase inductance. R is the resistance value of the added virtual resistance, which is equivalently connected in series on the inverter bus branch. according to Figure 13 , write the circuit equation in the complex frequency domain as follows:
[0109]
[0110] i bus (L m s+r m ) = u cf
[0111] i Lfed = i cf + i bus
[0112] In the formula, i cf (s) is the capacitive current in the complex frequency domain;
[0113] R is the resistance value of the resistor ...
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