The present invention relates to power inverters, more particularly to the detection of abnormal conditions in power inverters.
In distributed power generation systems, such as solar installations, DC power is generated and converted into AC power for delivery to the power grid. Conversion from DC to AC power is performed by a power inverter. A typical power inverter is computer controlled, using a microprocessor or other suitable system controller. The system controller transitions the inverter between several states such as shut-down, sleep, online and fault-handling states based on the AC and DC voltage and current conditions. AC and DC contactors are used to disconnect the inverter from the AC and DC sources. The AC and DC contactors are controlled by the system controller through Solid State Relays (SSRs).
A fault situation can occur when the AC contactor is unknowingly open but the system controller still commands the power matrix of the power inverter to switch. This situation will cause high and distorted magnetizing current to flow into an isolation transformer of the power inverter, eventually damaging the isolation transformer and the power inverter.
A sensor-less technique is described for detecting the status of an AC contactor of a power inverter. In one embodiment, a method is provided of sensing an unexpected condition of an AC contactor used to couple to a power distribution system a power inverter having at least one power conductor. The method includes determining a voltage value for the conductor; determining a current value for the conductor; determining a phase difference using the voltage value and the current value; and monitoring successive values of the phase difference to produce a monitoring result. Depending on the monitoring result, a determination is made whether or not to issue an alert signal. Control routines embodying such technique may be stored on computer-readable media. A power inverter using such technique is described.
A schematic diagram of a three-phase grid-tie voltage source inverter 100 is shown in
By a switching action of the power matrix 101, an AC current, such as a three-phase AC current comprising currents ia, ib and ic is produced. The AC current is then filtered through filter inductors L1, L2, L3 and capacitors 105 and isolated by an isolation transformer T1. The three-phase AC current is finally fed to a power distribution grid through an AC contactor K1 and a circuit breaker CB1. The AC contactor K1 has an associated coil and relay combination 107. A system controller 110 inside the inverter performs two major functions: one is the current control and the other is inverter states control and fault protection. In the illustrated embodiment, the system controller 110 receives signals including signals representing the DC voltage Vdc, a signal representing the DC current idc, signals representing the primary-side currents ia and ic, and signals Va, Vb and Vc representing the three-phase AC voltage. In the same embodiment, the system controller 110 produces signals including pulse-width-modulation (PWM) switching signals for the power matrix 101.
The current control function generates current commands, regulates the current through current feedback control, and synchronizes the inverter's current with the grid. (In the illustrated embodiment, only two phase currents ia and ic are needed for the feedback control in a three-phase system without neutral, since the sum of ia, ib and ic is always zero.) A PWM technique is then used to generate switching pulses to control the power matrix 101 to transform the DC power to AC power.
The inverter states control and fault protection function controls the inverter to transition the inverter into various states such as shut-down, sleep, online and fault-handling states based on the AC and DC voltage and current conditions. Controlled by the system controller 110 through the solid state relay (SSR) circuits 103 and 107, the AC and DC contactors K1 and K2 are used to disconnect the inverter from the AC grid and the DC source. A fault situation can occur when the AC contactor K1 is open but the system controller 110 unknowingly still commands the power matrix 101 to switch. This situation will cause high and distorted magnetizing current to flow into the isolation transformer T1, eventually damaging the isolation transformer T1 and the inverter 100.
A sensor-less technique of detecting the status of the AC contactor K1 is now described, as applied for purposes of example to this type of three-phase inverter. The technique applies to inverters of various descriptions, including three-phase grid-tie voltage-source inverters having an isolation transformer inside the inverter, single-phase grid-tie voltage-source inverters, etc.
A simplified model of a voltage source inverter with a simple P controller (proportional controller) is shown in
In
The phase displacement between the fundamental elements of grid phase voltage Vref(s) and the inverter's output current I(s) is dependent on Kp and L. The absolute phase displacement at f (Hz) can be expressed in (2). The absolute phase displacement is tiny because of the very small value of L.
However, when the AC contactor K1 is unknowingly opened and the inverter 100 continuously powers the isolation transformer T1, the system model changes to that shown in
where, Lm is the magnetizing inductance of the isolation transformer.
The phase displacement between the fundamental elements of grid phase voltage and the inverter's output current is dependent of Kp and L+Lm. The absolute value of the phase displacement now can be expressed as:
A significant absolute value increase in the phase displacement can be expected with the open condition of the AC contactor since the magnetizing inductance of the transformer, Lm, is far greater than the filter inductance, L.
In one implementation, detection of the open condition is achieved using phase detection in a well-known α-β frame; in particular, the voltage-current phase angle, which as shown above exhibits a strong dependence on the open or closed state of the AC contractor, is detected. A well-known stationary frame transformation (“α-β frame transformation”) is used to transform the variables in the three-phase frame to the α-β frame, as expressed mathematically for example in (5):
In a symmetrical three-phase system, V0 is zero. Therefore the three-phase variables such as voltage (Va, Vb and Vc) and current (ia, ib and ic) can be expressed by vectors V and I respectively in the α-β frame as shown in
Since the angle between vector V and I is the angle of the product of the voltage vector V and the conjugate of the current vector I* in the complex plane, there results:
The absolute value of the angle of the VI* can be expressed as in (7):
In an exemplary embodiment, the system controller 110 performs an algorithm for real-time angle detection and AC contractor status detection based thereon. A diagram of this exemplary algorithm is shown in
In an exemplary embodiment, a dual second order Chebyshev filter is used as the filter 505 and as the filter 507. Two second order Chebyshev digital filters are cascaded to obtain the desired fundamental components of voltage and current. The coefficients of the Chebyshev filter are shown in Appendix 1. Any of various other suitable filter arrangements may be used for this purpose.
In the embodiment of
In the case of a single-phase inverter, to measure the phase angle between the AC voltage (v) and the AC current (i) after filtering, the time span (δt) between voltage and current zero-crossing points (usually crossing from negative to positive) can be detected as shown in
where, f is the frequency of voltage and current.
With the phase angle being averaged over one second (60 AC cycles), sufficient stable and accurate phase angles for discerning the status of the AC contactor can be obtained, since the difference in phase angles is very large when the contactor is close or unknowingly open.
While embodiments and applications have been shown and described, it would be apparent to those skilled in the art having the benefit of this disclosure that many more modifications than mentioned above are possible without departing from the inventive concepts disclosed herein. The invention, therefore, is not to be restricted except in the spirit of the appended claims.
The second order Chebyshev digital filter
a0=0.0004848
a1=0.0009696
a2=0.0004848
b1=−1.9576
b2=0.9603