Automotive Grid Connected Inverter Applications

Technical portfolio, power electronics

Automotive grid-connected inverter design and application

A three-phase multilevel inverter for grid-connected vehicle applications, built to support emergency backup power, distributed energy from vehicle battery systems, and grid stabilization through power factor correction and reactive power compensation. Modeled and closed-loop controlled in MATLAB/Simulink, from PWM switching through dq synchronous-frame control, reactive power compensation, and PLL grid synchronization.

  • Three-phase multilevel inverter
  • 800 V DC link
  • dq synchronous control
  • Reactive power compensation
  • LCL filter
  • PLL grid sync
  • Simulink simulation

Three performance objectives

Grid-tied inverters enable several critical functions for vehicle-to-grid applications: emergency backup power when primary supplies fail, distributed energy generation from vehicle battery systems, and grid stabilization through power factor correction. The design parameters were optimized around three objectives.

MaximizedPower factor across grid-tied operation
ReducedElectromagnetic interference (EMI)
MinimizedTotal harmonic distortion (THD)

Five design choices behind the performance targets

Each feature below was selected to move one of the three objectives, power factor, EMI, or THD, without trading away the others.

EMI

Lower switching frequency

Reduces the fundamental switching frequency to bring down EMI levels.

THD

Multilevel topology

Mimics a more sinusoidal wave shape and reduces THD.

Power factor

LCL filter

Smooths output current and increases power factor.

Efficiency

Tuned PID controllers

Commands accurate control schemes and minimizes losses.

Efficiency

Low RDS(on) MOSFETs

Minimizes conduction and switching losses at the device level.

Simulation and hardware specification

Three-phase grid voltage480 Vrms
Fundamental frequency60 Hz
Baseline GCI topologyThree-phase two-level inverter, later moved to a nine-level multilevel design
DC-link voltage800 V
Switching frequency10 kHz
Sampling frequency2 MHz
Phase A angle0°
Filter configurationLCL filter
PWM schemeSinusoidal SVPWM
Grid-connected inverter block diagram
System overview: grid-connected inverter block diagram.

Closed-loop control, from PWM to power measurement

Full grid-connected inverter Simulink implementation with dq control, PLL, and THD measurement
Full-scale Simulink implementation.

This is the complete closed-loop implementation behind the block diagram: grid source and LCL filter on the left, alpha-beta-zero to dq0 transforms feeding the voltage and current controllers, a discrete power-measurement block computing real and reactive power, and a THD block reading total harmonic distortion directly off the filtered output. The PI-based voltage and current controllers at bottom left generate the ED/EQ and reference sine waves that drive the PWM stage.

0.54%THD, phase A
0.53%THD, phase B
0.52%THD, phase C

Grid source, LCL filter, and inverter stage

A cleaner view of the same signal path, isolating the three-phase grid source, the LCL filter stage, and the compressed inverter and DC power supply block that stands in for the switching bridge and controller output during power-stage validation.

Grid source, LCL filter, and compressed inverter subsystem view
Grid source to LCL filter to inverter stage, with THD and power measurement.

Grid voltage and the inverter’s synchronized output

With a 480 Vrms grid, the peak line-to-line voltage works out to 480 × √2 = 678.82 V. Dividing by √3 gives the peak line-to-neutral voltage of 391.92 V, the reference the inverter’s own output has to track. The inverter’s artificial three-phase output is phase-locked to that grid reference using the PLL and dq control loop described above.

Grid line-to-line and line-to-neutral voltage waveforms with calculations
Grid voltage, line-to-line (top) and line-to-neutral (bottom).
Grid-connected inverter output voltage waveform
GCI output voltage, synchronized to the grid.
Modular multilevel inverter design in MATLAB
Modular multilevel inverter design.

A cascaded nine-level sinusoidal output

As seen in both the output waveform and the inverter hardware design, this circuit creates a cascaded nine-level sinusoidal output. The added levels bring four concrete benefits:

  • Elimination of low-order harmonics without an increase in high-order harmonics
  • Lower total harmonic distortion
  • Higher achievable voltage levels
  • Less electrical stress on individual switches

Device-level efficiency

Alongside the multilevel topology, a low RDS(on) was considered for efficient inverter switching. One design consideration left out of this model is the gate resistor. Depending on the capacitance of the FET, the gate resistor can significantly affect switching speed, and with it both switching loss and EMI.

MOSFET electrical properties in MATLAB
FET electrical properties.

LCL filter: smoothing current, raising power factor

The comparison shows inverter current before and after the LCL filter was added to the circuit.

LCL filter circuit
LCL filter circuit.
Inverter current before and after LCL filtering
Current before and after filtering.

Voltage and current control, phase-locked to the grid

The phase-locked loop (PLL) adjusts the circuit’s output voltage to match the frequency of the reference signal, the grid frequency. The voltage and current controllers work in the dq synchronous frame, shown in the full implementation, to hold that lock under load.

Voltage controller, current controller, and PLL diagram
Voltage controller, current controller, and PLL.

Result: inverter output compared with the grid

Inverter output compared with grid output
Inverter output versus grid output.

Between the inverter topology and the stepped output waveform, this design carries a multilevel, modular character that lets it better replicate a sinusoidal wave, holding sub-1% THD while staying synchronized to the grid it feeds.

Two-level versus multilevel: why the extra complexity was worth it

The original two-level design held THD around 1.5% even with the dq-PLL active. Moving to the multilevel topology brought THD under 1% and kept it there, even with current injected into the d- or q-axis, confirming that the added switch count was buying real distortion performance, not just complexity.

Two-level inverter THD result
Two-level inverter, THD around 1.5%.
Multilevel inverter THD result
Multilevel inverter, THD under 1%.

Reactive power compensation: closing the loop on an RL load

With a 5 Ω, 5 mH RL load added at the point of common coupling, the load’s own d- and q-axis current draw was measured. The GCI was then closed-loop controlled to supply the reactive component directly, so the grid only has to supply real power.

RL load current before reactive power compensation
RL load current, before compensation.
RL load current after reactive power compensation
RL load current, after compensation.

After compensation, the grid-side current amplitude drops and shifts back toward phase with the grid voltage, the signature of reactive power now being sourced locally by the inverter instead of pulled from the grid.

Grid voltage support: riding through a 10% sag

Adding grid impedance (Lgrid = 1.5 mH, Rgrid = 0.56 Ω) and reducing grid voltage by 10% reproduces a voltage sag event. From the reactive power required to correct that sag, the corresponding q-axis current command works out to roughly 127 A.

This is the same control loop used for reactive power compensation, redirected at a grid-support problem: instead of correcting a load’s power factor, the inverter now props up sagging grid voltage directly.

Voltage sag compensated by 127.32 A of q-axis current injection
10% voltage sag, compensated by 127.32 A of q-axis current.

Engineering takeaway

A grid-connected inverter is a systems problem, not a single-component one.

Power factor, EMI, and THD pull against each other, and the fix for one is rarely free with respect to the other two. This design works through that tradeoff at every layer, topology, switching frequency, filtering, and control, to land on sub-1% THD while holding synchronization with the grid it is tied to.

Model developed and simulated in MATLAB/Simulink. Portfolio project by Brett Walker, Indianapolis, Indiana.

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