The present disclosure is directed to electrical power conversion systems, and specifically to a power conversion system having an active switching ripple filter.
In the field of power electronics, when multi-phase power is desired and a DC source is available, a switching inverter is typically used to convert the power from the DC power source into multi-phase power. Switching inverters output a number of pulse width modulated square waves equal to the number of desired phases. Each of the square waves is phase shifted from each of the other square waves. The outputs are then passed through a passive inductive filter, which converts the pulse width modulated square wave into a sinusoidal wave and a byproduct switching frequency ripple current as a secondary current waveform.
Similarly, an inverter can also be used to convert multi-phase AC sources to DC by reversing the power flow in the inverter. In this case, the passive inductive filter may also be used at the AC side to prevent noise from getting into the AC sources.
Disclosed is a power generation or rectification system, which has a DC power source with a main inverter and an active switching ripple filter inverter connected to the power source. An output of each of the inverters is connected to a corresponding set of filter inductors. The outputs of each of the sets of inductors are combined at an electrical node and the node outputs a power signal.
Also disclosed is a method for removing ripple currents from a power signal. The method operates two inverters at different switching frequencies. The inverter switching at lower frequency carries the main power and creates switching frequency current ripples at the output. An inverter with a much higher switching frequency absorbs the current ripple generated by the low frequency inverter and reduces the total output current ripple.
These and other features of the present invention can be best understood from the following specification and drawings, the following of which is a brief description.
The microcontroller 40 (alternatively referred to as the controller 40) switches the active switching ripple filter inverter 30 at a frequency which is significantly higher than the switching frequency of the main inverter 20. Also, because of the much higher switching frequency of the active switching ripple filter inverter 30, the associated filter inductors 30A, 30B, and 30C are much smaller than inductors 20A, 20B, and 20C. The above result in the active switching ripple filter 30 having an output signal which has a ripple current that cancels at least a significant portion of a ripple current on the main inverter 20 output signal, when the two output signals are added together.
In the example illustrated in
Since a substantially reduced real or reactive power is output by the active switching ripple filter 30, the output of the filter inductors 30A, 30B, 30C of the active switching ripple filter 30 is limited to a switching ripple current. The microcontroller 40 controls the active switching ripple filter 30 to output zero fundamental frequency current. Using an appropriate PWM strategy, the switching frequency ripple current generated by inverter 20 will be absorbed by the inverter 30.
The main inverter power source 24 outputs a PWM square wave signal which has a fundamental frequency and magnitude equal to the desired frequency and magnitude of the signal at the load 60 (the main inverter output). The switching frequency of the main inverter power source 24 is fsL. This signal is passed through the filter inductor 22 where it is smoothed into a sinusoidal signal having the same fundamental frequency and magnitude as the square wave signal. The active switching ripple filter power source 34 outputs a PWM square wave which has a very high switching frequency relative to the frequency of the square wave output by the main inverter power source 24. The switching frequency of 34 is fsH. By way of example, the switching frequency (fsH) of the active switching ripple filter power source 34 could be 10 to 100 (one or more orders of magnitude) times the switching frequency (fsL) of the main inverter power source 24.
The main inverter power source 24 produces the active and reactive power required by the load 60. The active switching ripple filter 30 additionally has a very low power relative to the main inverter 20. The active switching ripple filter 30 only handles the switching frequency ripple current generated by the main inverter 20. By way of example, the active switching ripple filter 30 could operate at 5%-10% of the power level of the main inverter 20, depending on the current ripple amplitude of the main inverter. The controller 40 (pictured in
The outputs of the main inverter filter inductor 22 and the active switching ripple filter inductor 32 are combined at electrical node 112. When the two signals are combined, the ripple currents of each signal cancel out resulting in a signal with substantially reduced or eliminated ripple current. Since the active switching ripple filter power source 34 signal contains no active or reactive power element, the magnitude of the power transmitted in the main inverter power source 24 signal is, at most, marginally affected by the combination of the two signals.
The common mode voltage of the main inverter power source 24, which is at the switching frequency of fsL is also adjusted by the active switching ripple filter power source 34. As a result, only a common mode voltage at frequency of fsH is still present, which significantly reduces the requirement for common mode filter.
The active switching ripple filter power source 34 reduces both the differential and common mode noise. As a result, smaller common mode and differential mode filters are needed. If a small common mode and/or differential mode filter 50 is added, as is illustrated in
In order to explain the operating principle in detail, some equations can be used for single phase equivalent circuit shown in
v
oa
=V·sin(ωt) (1)
i
oa
=I·sin(ωt÷θ) (2)
The main inverter power source 24 has to output a voltage of:
v
a
=V·sin(ωt)+I·sin(ωt+θ)·Z(L1)+δ, (3)
The first two elements of the equation (V·sin(ωt)) and (I·sin(ωt+θ)) ensure that the output voltage (va) supplies the fundamental current to the load. δ is the switching ripple component of the main inverter 20 output, Z(L1) is the impedance of the inductor 22. With this voltage, the main inverter 20 output current (ia) can be expressed as follows:
In order to cancel the main inverter 20 ripple current, the output current of the active switching ripple filter output current (iu) is
As a result, the output voltage of active switching ripple filter 30 should be
Z(L2) is the impedance of inductor 32, L1 and L2 are inductances of 22 and 32 respectively. As can be seen from the above equation, the output of the active switching ripple filter 30 has to be load voltage minus a weighted component of the voltage difference between the actual main inverter 20 output and its fundamental element. With that, the output voltage will be free of any switching ripple at frequency lower than fsH.
The inductance requirement of the filter inductors 30A, 30B, 30C decreases as the switching frequency of the connected inverter 30 increases. On the example of
The PI controller 240 outputs three signals, each of which connects to a second converter block 250. The second converter block 250 also has an input for a phase signal 252 which is output from the phase lock loop block 270. The second converter block 250 transforms the signals back into a three phase signal with each phase on an independent output 252, 254, 256. Each of the outputs 252, 254, 256 is then accepted as an input by modulator 260, which functions to control the frequency and magnitude of the active switching ripple filter inverter 30 (illustrated in
In order to control the active switching ripple filter 30, the control system 200 initially accepts a signal 212, 214, 216 from the active switching ripple filter 30 and converts that signal into its DC components. The DC component signals are each then driven to 0V in the summers 232, 234, 236, due to their summation with ground, the DC component signals are then processed in the PI controllers 240, which can be configured according to known techniques. The outputs of the PI controller 240 are accepted by the second converter block 250. The DC component signals are then combined with a phase angle received from phase lock loop 270, and reconverted into an AC signal which is output as three phases 252, 254, 256. These outputs are processed in pulse width modulator 260, which is used to control the active ripple switching inverter 30.
The phase signal 252 can also be obtained from the main inverter control. In cases when this signal is available from the main inverter 20 of
The values received by the pulse width modulator 260 allow the active switching ripple inverter 30 to be driven at a higher frequency, and cancel the ripple current produced in the main power inverter inductor 20A, 20B, 20C, and simultaneously have minimal impact on the magnitude or frequency of the output signal. At the same time, the control of the main inverter 20 is not affected. The described control system 200 is exemplary only, and a skilled artisan would be able to adapt it to any system utilizing an active switching ripple filter. Therefore, our disclosure is not limited to the specific illustrated example.
Each of the summation blocks 362, 364, 366 outputs a value which is multiplied by a constant in a multiplier block 330. Each of the multiplier blocks 330 has an output 342, 344, 346 which is summed with a second set of inputs 322, 324, 326 in a set of summation blocks 372, 374, 376. The outputs of the second set of summation blocks 372, 374, 376 are input into an active switching ripple filter PWM 380, which generates the output modulation signals 310, 312, 314 based on known techniques. The modulator 260 allows the active switching ripple filter 30 to be controlled based on the main inverter 20 signals. This allows the active switching ripple filter 30 output signals to be tailored to eliminate ripple currents present on the main inverter 20 output, and thereby achieve the desired clean power signal.
A flowchart illustrating the method used to remove the ripple current from the power signal is shown in
The two power signals are then combined into a single signal in a combine signals step 430. The combining of the signals allows the ripple currents acquired in the pass through inductive filter step 412 of the main inverter signal to be at least substantially cancelled by the ripple current on the active switching ripple filter signal. The resultant output current is an AC sinusoidal power signal, which has relatively little ripple current. The AC power signal is passed through a common mode and/or differential mode filter 440. Finally, a clean power signal is output to connected electronics in an output power signal step 450, thereby powering the connected electronics.
While
While the above examples have been described with regards to a power generation system, it is understood that the disclosed apparatus can be adjusted to operate at an AC/DC rectifier with minimal modifications.
The active switching ripple filter has wide application range. Some examples are a grid tied inverter/rectifier and motor/generator drive systems.
Although an example embodiment has been disclosed, a worker of ordinary skill in this art would recognize that certain modifications would come within the scope of this invention. For that reason, the following claims should be studied to determine the true scope and content of this invention.