Level-2 On-board 3.3kW EV Battery Charging System

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Level-2 On-board 3.3kW EV Battery Charging System Is your battery charger design performing at optimal efficiency? Datsen Davies Tharakan SYNOPSYS Inc.

Contents Introduction... 2 EV Battery Charger Design... 3 Inductor selection... 4 Output Capacitor Selection... 4 PFC Controller... 5 Li-ion Battery Model... 6 SiC Power MOSFET Model... 7 SiC Diode Model... 7 Simulation and Results... 8 Nominal Analysis... 8 Steps to simulate experiment:... 8 Methods to Improve Circuit Efficiency... 11 1. Perform Sensitivity Analysis... 11 2. Reduce Losses... 12 3. Use Worst Case Analysis Tool... 14 Reliability Study using Stress Analysis... 16 Conclusion... 18 References... 19 1

Introduction Electric vehicle (EV) battery charging systems are classified into three levels based on their power consumption and charging time. The level goes higher (1 to 3) as the charger transfers more power and charges the battery faster. Details of classification of different levels are shown in the Table 1. Table 1: Charging power levels [1] Level 2 charging is the primary method for both private and public facilities for EV battery charger. Single or three phase power supply is used for Level 2. EV battery chargers are also classified as onboard and off-board with unidirectional or bidirectional power flow. The design example is patterned after the first generation Nissan Leaf as there was ample public data available to build the model. The Table 2 shows charging characteristics and infrastructure of some manufactured Plug-in Hybrid Electric Vehicles (PHEV) and EVs. Table 2: Charging characteristics and infrastructure of some manufactured PHEVs and EVs [1] The example uses level-2 type on-board 3.3 kw battery charger that takes 6 to 8 hours for full charging. 2

EV Battery Charger Design The schematic design is shown in Figure 1. Figure 1: Schematic of Level-2 on-board 3.3kW battery charging system The specifications of this design example are shown in Table 3. Li-ion Battery DC/DC converter (interleaved boost converter) System Efficiency ~95% Input power quality Total Energy = 24 kwh Max. Power >90 kw Cell Voltage = 3.75 V Capacity (0.3C) = 32.5 Ah Number of cells:192 (2 parallel, 96 series) Output power = 3.3 kw Charging current = 8.3 A Charging voltage = 400 V THD i <6.27% (IEC61000-3-2) Table 3: Specifications of Battery charging system In this design example, Li-ion 24 kwh 32.5Ah battery is charged from single phase 230 V 50Hz AC supply. The AC voltage from electric grid is passed to full bridge diode rectifier to convert AC voltage to DC. The rectified AC voltage is converted to 400V DC voltage using interleaved boost converter. Power Factor Correction (PFC) controller is used to make the power factor close to unity that further improves the input power quality. The interleaved boost converter design involves the selection of the inductors, the input and output capacitors, the power switches and the output diodes. Both the inductors and the diodes should be identical in both channels of an interleaved design. To select these components, it is necessary to know the duty cycle range and peak currents. Since, the output power is channeled through two power paths, it is advised to start designing the power path components using half of the output power. Basically, the design starts with a single boost converter operating at half the power. However, a trade-off exists that depends on the goals of the design. The designer may use smaller components since currents are smaller 3

in each phase. Or, larger components may be selected to minimize losses. The power circuit design of interleaved boost converter is based on application note provided in LM5032 from Texas Instruments [3]. Inductor selection Inductor for interleaved boost converter is selected based on different considerations. The maximum and minimum duty cycles are calculated by knowing the maximum and minimum input voltages, the output voltage, and the voltage drops across the output diode and switch, as follows. D max = V out + V d + V in(min) V out + V d V (ON) D min = V out + V d + V in(max) V out + V d V (ON) Where, V OUT is the output voltage, V d is the forward voltage drop of the output diode, and V (ON) is the on stage voltage of the switching MOSFET. VIN (MAX) is the maximum input voltage, and VIN (MIN) is the minimum input voltage. The average inductor current is estimated from the load current and duty cycle as follows. I L(avg) = 0.5 I OUT 1 D max To derive minimum inductance value, assume that the peak inductor current ripple per phase (ΔI L) to be a certain percentage of the average inductor current. A good starting value of ΔI L is about 40% of the output current, which is 20% of the individual phase current. Inductor ripple will also determine the minimum output current for continuous mode operation. Hence, some iterations might be required for deriving this parameter. Where, f s is the switching frequency. I peak = I L(avg) + I L 2 L min = (V in(min) V (ON) ) D max f s I L L (crit) = (V in(min) V (ON) ) D max (1 D max ) f s I out Output Capacitor Selection The output capacitor must be chosen to withstand relatively high ripple current compared to an equivalent power buck regulator. The high ripple current flows through the Equivalent Series Resistance (ESR) of the capacitor. The normalized RMS ripple current in output capacitor is obtained from the 2 Phase graph using maximum duty cycle, as shown in Figure 2. 4

Figure 2: Normalized output capacitor ripple current [3] Then, multiply the output current by the value obtained for normalized RMS ripple current to get the actual RMS output capacitor ripple. Using the actual ripple, the capacitor can be selected. The capacitance necessary to assure a given voltage ripple is derived as follows. V OUT = I OUT(max) (1 D min ) + I f s C peak ESR out In the above equation, fs is double the frequency of an individual phase as both phases are combined at the output capacitor. PFC Controller The PFC control circuit is realized using Saber generic parts as shown in Figure 3. Often, simulation model for control IC may not be available. In such scenarios, the control behavior is modeled using building blocks. The building blocks are designed based on the application note of UCC28070, Interleaving Continuous Conduction Mode PFC Controller available from Texas Instrument [4]. Additional control features and modes of operation can be introduced in this basic design for further scope of expansion. 5

Figure 3: PFC controller circuit Li-ion Battery Model Characterization of Li-ion battery is done based on the charge and discharge curves from the datasheet of AESC 32.5 Ah battery. Battery tool provides built-in optimizer to match the model curves with datasheet or measured curves. There is built-in test bench for validating charge and discharge characteristics of the battery model generated. Tool supports different battery topologies like single cell, scaled, and distributed pack. Also, ageing effect and static thermal are included in this model. Most of the battery chemistries except Lead- acid are supported by the Battery tool in SaberRD. To simulate design with Lead acid battery, the available model in SaberRD library is parameterized and used. Figure 4: Battery characterized tool 6

SiC Power MOSFET Model Power MOSFET characterization tool in SaberRD is shown Figure 5. N-Channel Silicon Carbide MOSFET SCT3030KL is characterized and used in this design. The manufacturer s datasheet curves such as output and transfer characteristics, capacitance and gate charge curve are used for characterization. There is a built-in optimizer to match the model curves with datasheet or measured curves. The tool generates the model along with the symbol, automatically. Also, there is a built-in test bench for validating switching characteristics of the model generated. Body diode is characterized using inverse diode forward current and source-drain voltage curve. Reverse recovery is also modeled in body diode. The tool provides flexibility to include lead inductors, thermal impedance, and stress ratings. In addition, it is possible to provide tolerance on ratings while model is created. The tolerances provided are used for statistical analyses. Figure 5: Power MOSFET characterization tool SiC Diode Model Silicon Carbide Schottky diode C3D10065A is used as boost diode in this design. SaberRD Diode tool is used to characterize this component as shown in Figure 6. Forward characteristic and capacitance curve from manufacturer s datasheet are used for characterization. Diode tool supports Silicon and Silicon Carbide technologies. Thermal impedance and Stress ratings are also modeled. 7

Figure 6: Diode characterization tool Simulation and Results This section details various analyses performed on the design. Nominal Analysis Time domain (Transient) analysis is performed to verify the nominal behavior of the design. In nominal analysis, the output measurements are validated against design specifications as shown in Table 3. The design is simulated by setting Initial State of Charge (soc0) of Li-ion battery as 70%. The simulation and post processing are automated using Experiment analyzer in SaberRD. Steps to simulate experiment: 1) Open the design Battery_Charging_System.ai_dsn from the attached design folder. 2) On the Simulate Tab, select Experiment from the Analysis list. 3) Select an Experiment from the drop down list as shown below. 4) Click GO to run the analysis. The details for experiment exp1_nominal_analysis.ai_expt are shown in Figure 7. 8

Figure 7: Experiment exp1_nominal_analysis.ai_expt In the experiment, time taken to charge the battery from 70% to 90% is calculated using linear extrapolation method. The variation of State of Charge (SOC) for 1 second is measured from Transient analysis. Then, using the rate of charging, time taken to charge the battery up to 90% is calculated. This is just an approximation method to measure the charging time because charging time is non-linear as SOC reaches 90% and takes more time. After successful completion of simulation, the results are loaded in Results Tab. Open the Experiment Report to see that the time taken to reach SOC = 90% is 1.857 hours as shown in Figure 8. However, actual charging time from 70% to 90% will be around 2 to 2.5 hours for Level-2 type chargers. 9

Figure 8: Experiment Report from exp1_nominal_analysis.ai_expt You can also see that output voltage and current are within 1% tolerance of the specification mentioned. Also, the Total Harmonic Distortion (THD) in input current is measured as 3.9% and is within the limit of 6.27%. But, the efficiency has fallen short by 0.57%. Open graph Input_output from the Results Tab. You can see that the input AC voltage and current are in phase as shown in Figure 9. Figure 9: Output and input waveforms Now, let s investigate how the design is optimized to get optimal efficiency. 10

Methods to Improve Circuit Efficiency To improve the circuit efficiency, follow the steps below: 1. Perform Sensitivity Analysis Sensitivity analysis in SaberRD is used to identify design parameters that have biggest impact on the design performance. Sensitivity analysis performs a Transient analysis first, to identify the design behavior. Then, design parameter is minimally varied. Transient analysis is run again to calculate the effect. This is repeated for all parameters in the list. Sensitivity analysis ranks parameters by their impact on design performance and a sensitivity report is generated. The Sensitivity analysis is performed to identify the most influencing parameters to improve the efficiency. To avoid loss of power quality in the process of improving the efficiency, Sensitivity analysis is also performed on THD measurement of input current. Open experiment exp2_sensitivity.ai_expt from the list of experiments and run the simulation. The details of exp2_sensitivity.ai_expt is shown in Figure 10. Figure 10: Experiment exp2_sensitivity.ai_expt After successful completion of simulation, Sensitivity Report is loaded in the Results Tab. Open the Sensitivity Report and navigate to page 6 and 7. 11

Figure 11: Page 6 and 7 of Sensitivity Report You can see that the boost inductor and series resistance of boost diode have the most influence on the efficiency. Also, boost inductance and output capacitance along with series resistance of boost diode are sensitive towards THD measurement on input current. As boost inductance and output capacitance are critical parameters in the interleaved boost converter design, any modification to these values should be done carefully. We will use Worst Case Analysis Tool (WCA) to optimize their values that will be discussed later. The series resistance of diode that accounts for forward voltage drop contributes to conduction loss and thereby reduces the efficiency. 2. Reduce Losses Silicon Carbide (SiC) Schottky diodes are known to have high forward voltage drop for example, 2.1 to 2.5 V. But the diodes used in this design have forward voltage drop of 1.5V only. For investigation purpose, the SiC Schottky diodes are replaced with different part number with lower forward voltage drop. Ratings of STPSC20065 SiC Schottky diode are shown in Figure 12. Figure 12: Ratings of STPSC20065 SiC Schottky Diode 12

Forward voltage drop of STPSC20065 Schottky diode is 1.3V. The STPSC20065 Schottky diode is characterized using Diode tool in SaberRD and is available in design folder. RMB on schematic and select Get Part > By Symbol Name. Select stpsc20065_y.ai_sym and place it on the schematic. Replace the c3d10065a diodes with stpsc20065_y as shown in Figure 13 Figure 13: SiC diodes are replaced with STPSC20065 Experiment exp1_nominal_analysis.ai_expt is simulated again after replacing the diodes. From the generated Experiment Report, it is observed that the efficiency is improved by a marginal percentage as shown in Figure 14. 13

Figure 14: Experiment Report after SiC diodes are replaced 3. Use Worst Case Analysis Tool The parameters of passive element identified in Sensitivity analysis are provided with probability distribution. Then, they are loaded in the WCA tool in SaberRD. WCA uses multiple algorithms to find best fit value for the parameter to obtain optimum efficiency. The WCA test bench is shown in Figure 15. WCA test bench is available in design folder. In WCA, go to File menu > Open, and select Efficiency_optimize.ai_wca from the design folder. The test bench is simulated and values are obtained as shown in Figure 15. Figure 15: WCA test bench to optimize efficiency 14

These values are passed to the active simulation session and Transient analysis is performed again. After successful completion of simulation, it is seen that the efficiency is now improved to 95.08%. Also, the THD measurement on input current is 4.35% and is within the limit specified. Figure 16: Experiment report after exporting results from WCA 15

Reliability Study using Stress Analysis After achieving the design objectives, you can also perform Stress analysis to check whether components are overstressed. Stress analysis is performed along with Transient analysis to identify any overstressed components. Results from Stress analysis are used in reliability studies. In experiment exp1_nominal_analysis.ai_expt, enable the Stress options from Transient simulation settings as shown in the Figure 17. Figure 17: Stress settings in experiment Add the stress measures of STPSC20065 SiC diode in the Stress Measure List as shown in Figure 18. Figure 18: Select Stress Measure window 16

After successful completion of Transient analysis, Stress Report is generated as shown in Figure 19. Stress Report gives the list of components in the ascending order of stress observed. From the Stress Report, it is observed that: Figure 19: Stress Report All devices except boost diodes are stressed below 50%. The voltage across boost diodes are 62% of its rated voltage 650V. Therefore, Schottky diodes with higher PIV (peak inverse voltage), for example 800V with low forward voltage drop are recommended for this type of application. 17

Conclusion We observed that the Level-2 type on-board 3.3kW EV battery charging system is designed in SaberRD. Nominal behavior of the design is simulated and design performance is validated against specifications. Initially during nominal analysis, the system efficiency is obtained as 94.42%. With Sensitivity analysis, the parameters that have the most influence on system efficiency are identified. Schottky diodes with lower forward voltage drop are replaced to reduce conduction loss. Then using WCA Tool, the parameter values are optimized. Transient analysis is run again with new parameter values and it is observed that the efficiency is improved to 95.08%. And finally using Stress analysis, we observe that no components are overstressed. 18

References [1] M. Yilmaz and P. T. Krein, "Review of Battery Charger Topologies, Charging Power Levels, and Infrastructure for Plug-In Electric and Hybrid Vehicles," in IEEE Transactions on Power Electronics, vol. 28, no. 5, pp. 2151-2169, May 2013. [2] Vítor Monteiro, Henrique Gonçalves, João C. Ferreira and João L. Afonso, Batteries Charging Systems for Electric and Plug-In Hybrid Electric Vehicles, Chapter 5, http://dx.doi.org/10.5772/45791 [3] http://www.ti.com/lit/an/snva335a/snva335a.pdf [4] http://www.ti.com/product/ucc28070?qgpn=ucc28070 19