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Article

The Impacts of Battery Electric Vehicles on the Power Grid: A Monte Carlo Method Approach

1
School of Engineering, Polytechnic Institute of Porto, P. Porto, 4249-015 Porto, Portugal
2
Center for Innovation in Engineering and Industrial Technology (CIETI), P. Porto, 4249-015 Porto, Portugal
3
Research Center in Business and Economics (CICEE), Universidade Autónoma de Lisboa, 1150-293 Lisboa, Portugal
4
Higher Institute of Business and Tourism Sciences (ISCET), 4050-180 Porto, Portugal
*
Author to whom correspondence should be addressed.
Energies 2021, 14(23), 8102; https://doi.org/10.3390/en14238102
Submission received: 12 October 2021 / Revised: 23 November 2021 / Accepted: 1 December 2021 / Published: 3 December 2021

Abstract

:
Balancing energy demand and supply will become an even greater challenge considering the ongoing transition from traditional fuel to electric vehicles (EV). The management of this task will heavily depend on the pace of the adoption of light-duty EVs. Electric vehicles have seen their market share increase worldwide; the same is happening in Portugal, partly because the government has kept incentives for consumers to purchase EVs, despite the COVID-19 pandemic. The consequent shift to EVs entails various challenges for the distribution network, including coping with the expected growing demand for power. This article addresses this concern by presenting a case study of an area comprising 20 municipalities in Northern Portugal, for which battery electric vehicles (BEV) sales and their impact on distribution networks are estimated within the 2030 horizon. The power required from the grid is estimated under three BEV sales growth deterministic scenarios based on a daily consumption rate resulting from the combination of long- and short-distance routes. A Monte Carlo computational simulation is run to account for uncertainty under severe EV sales growth. The analysis is carried out considering three popular BEV models in Portugal, namely the Nissan Leaf, Tesla Model 3, and Renault Zoe. Their impacts on the available power of the distribution network are calculated for peak and off-peak hours. The results suggest that the current power grid capacity will not cope with demand increases as early as 2026. The modeling approach could be replicated in other regions with adjusted parameters.

1. Introduction

EU legislation targets are to cut CO2 emissions from cars by 37.5% by 2030 [1]. Currently, the transport sector is a significant contributor to greenhouse gas emissions. An increase in the uptake of electric vehicles could contribute to the EU’s policy objective of reducing greenhouse gas emissions from transports. Globally, low-carbon and sustainable energy actions are already underway, including electric mobility (e-mobility) initiatives, aiming to boost the transition to low (and zero)-emission vehicles. Electric vehicles represent a promising solution that meets the environmental goals for global sustainable development in terms of reducing local air pollution and addressing climate change.
Stricter emission regulations, lower battery costs, widely available charging stations, and increasing consumer acceptance will create new and strong momentum for market penetration of electrified vehicles in the coming years. Without exception, the present technical and economic studies predict a progressive replacement of internal combustion engine vehicles with EVs in the years to come.
Today the market offers several types of EVs that may be classified according to their propulsion systems and energy sources, including battery electric vehicles (BEVs), hybrid electric vehicles (PHEVs), plug-in hybrid electric vehicles, and extended-range electric vehicles [2,3]. In the future, other solutions may be available, including adding a fuel cell range extender to electric vehicles [4]; among other impacts, this approach might reduce the so-called range anxiety and affect vehicles owners’ behavior. EVs rely on plug-in electricity, requiring a home charging point. They take electricity from the distribution grid and store it in rechargeable batteries that power the electric motor. Therefore, an affordable charge infrastructure is essential for the widespread adoption of EVs [5].
Several scientific works have been published, disseminating strategies and methodologies for analyzing and assessing the batteries’ behaviors [6,7]. The studies’ focus ranges from the maximization of the battery operation itself to the minimization of environmental impacts. They present significant results to minimize load peaks, flatten the load profile, and maximize the integration of renewables [8,9].
Several researchers have explored EV charging activities and their impacts on residential and distribution networks [10,11]. In addition, the impact of EV charging was validated in downtown Manhattan by assessing the effect on the distribution grid [12].
At the regional level, the charging of EVs can significantly increase electricity loads, causing possible negative impacts on distribution networks (e.g., cables and distribution transformers), especially for high-power charging [13]. The charging of residential EVs results in a significant increase in household electricity consumption that may exceed the maximum power supported by the distribution system itself. The situation can be worsened during times of high electricity utilization, such as peak hours or extreme days.
The distribution grid will have to carry out interventions and upgrades to manage the new and progressively increasing heavy energy load. To solve the technical constraints and understand how the network will withstand the increasing penetration of EVs, Mancini [14] developed urban and rural grid models to highlight the differences between the impacts on high- and low-density networks.
Although the transition to EVs is inevitable, their massive penetration will undoubtedly impact energy system management. Forecasting energy consumption helps to prepare for appropriate supply. In the literature, one can find forecasting models [15] that use five-year energy consumption data from a specific region and use the grey fractional model to analyze the next six years. Other forecasting methods have been studied, showing different requirements for raw data [16,17].
From technical and cybersecurity concerns to economic and social impacts, many issues have been addressed by several researchers, such as Ceballos Delgado [18], Das [19], and Jiang [20]. Other studies have already considered the consequences of a high EV penetration into the electricity market [21,22] in terms of the additional electrical load and surges in demand during peak hours. Anastasiadis [23] addressed the security of the distribution grids, while Khalid [24] analyzed problems related to power quality and reliability. Some authors have presented methodologies to limit the maximum power extracted from the grid to recharge EVs [25,26]. However, in the future, the integration of vehicle-to-grid (V2G) technology and smart grid charging may help address grid congestion and maintain the reliability and security of the power supply [27,28].
EV sales growth is a reality all over the world [29], driven by macroeconomic factors on which the development of battery technology and charging accessibility depend. At present, the purchase of an EV is not yet within everyone’s financial reach, due to factors such as the high initial cost, battery degradation, and inadequate charge infrastructure [30]. Therefore, the evolution of EVs will largely depend on social and macroeconomic factors (including the rise of the global consumer middle class) and new mobility services such as car-sharing and e-hailing [31]. Currently, public financial incentives, such as reduced road and vehicle acquisition taxes, still directly impact BEV sales [32]. Norway is an example of the use of incentives aiming at massive electric vehicle adoption; the country has exempted BEVs from registration taxes since 1991 and from value-added tax since 2001; has waived tolls and ferry and parking fees for BEV owners since the late 1990s; and BEV drivers are allowed to use bus lanes and pay reduced company car taxes [33]. In 2020, BEVs accounted for 51.6% and PHEVs for 22.9% of Norway’s passenger car sales [34]. Despite incentives, Norway had excellent conditions to adopt electric vehicles—a wealthy population, cheap hydroelectric energy, and high home charging availability, which are prerequisites that are unlikely present in most countries [33]. Today, Norway is dealing with more investment in public charging capacity, namely in regions with low EV density (raising charger placement issues).
Nevertheless, price reductions in further electric vehicles and business models such as car leases may enable people with no available capital to purchase electric vehicles. Additionally, the smart charging concept is worth mentioning, which refers to all intelligent technologies enabling a car to be charged at the best possible moment, thereby reducing the local grid congestion. In addition, residential smart charging could also smooth the integration of BEVs in the grid and could provide financial benefits to drivers, thereby reducing ownership costs [32].
E-mobility has reached a point of no return. As more models become available and prices decrease, EV purchases will increase, reaching a broader range of the vehicle-owning population, which should encompass more than 10% of sales by 2025 and 20–30% of sales by 2030 [35]. The current production forecast [36] reveals that car producers are expected to manufacture more EVs in the EU than necessary to comply with the minimum requirements of the EU CO2 emission reduction standards. The share of EVs in car production in 2025 will be around 22% if carmakers follow the current vehicle production forecast, which is higher than the average 15% EV sales share needed.
The EV market in Portugal is also evolving at a fast pace. In 2020, the total number of BEV passenger cars circulating was 36,882, while PHEVs reached 27,710 units; combined, PEV and BEV cars represented a little over 1% of the national car fleet [37,38,39], which was over 5.5 million cars in 2020 (Table 1). Figure 1 displays the total number of BEV and PHEV passenger cars registered between 2015 and 2020 and their respective percentages relative to the total national fleet (including all types of cars).
Despite the short-term impacts of the COVID-19 pandemic, resulting in a severe decline in national total passenger car sales because of economic uncertainty and changing consumer priorities, BEV and PHEV sales kept increasing, reaching a combined 13.5% of total passenger sales in 2020 [37], as seen in Figure 2. Moreover, continued growth is expected to be sustained throughout the 2020s [40].
There must be a huge investment in charging infrastructure, without which the de-carbonization of transportation via electrification will be at stake. Additionally, distribution grids must be strengthened to cope with the expected energy demands from EV owners, especially considering the ambitious goal of achieving 20% e-mobility in 2030 established by the Portuguese government [41].
As mentioned by Awadallah and colleagues [42], every grid is a special case requiring an autonomous study to explore the issues and limits of EV charging loads. This paper aims to forecast the BEV segment development toward the 2030 horizon and its effect on the distribution power grid for an area comprising 20 municipalities in Northern Portugal. The case describes three scenarios that consider different goals and energy consumption levels, relying on three popular EV models in the country, namely the Nissan Leaf, Tesla Model 3, and Renault Zoe. The impacts of the growing EV fleet on the distribution network are assessed, namely the extent to which the available grid power for charging copes with the load demand increases during peak and off-peak hours. The distribution network in this case study is analyzed according to its technical characteristics, constitution, and substation building type. The results are discussed to identify possible measures to address the impacts mentioned above and conclude if and when the local power grid operator should invest in the coming years to be prepared for such impacts.

2. Case Study

2.1. Demographics

The study focuses on 20 municipalities in the regions of Ave, Tâmega, and Sousa, occupying an area of 3439.64 km2 in Northern Portugal (Figure 3). As of July 2021, there were 911,878 residents in that area [43].
The population slightly decreased in the 2001–2019 period (−3.7%) [44]. The population per municipality was estimated for the period of 2021 to 2030, assuming it will follow the respective growth rate from the previous time span. In 2030, the projected population for the region totals 859,002 residents, or 8.9% of the national projected total, according to [43]. The residents per municipality, given as the percentage of the national total until 2030, will be used in this study as the basis for estimating the numbers of BEVs from national total sales and fleet.

2.2. BEV Consumption

The energy demanded from the grid to power BEVs depends on the vehicle owner’s travel habits and automobile features. According to Sanguesa [45], the vehicle’s mass is crucial for energy consumption in urban areas, while other coefficients play a critical role in highway environments. An energy consumption minimization framework for the routing optimization of BEVs is proposed in [46], yielding lower energy requirements to reaching destinations than Google’s map original routes. Another study [47] proposes a real-time multi-objective prediction energy management strategy to optimize the fuel, electric, and battery degradation costs simultaneously for the energy management of a plug-in range-extended electric vehicle.
To determine the expected BEVs’ energy consumption, this study considers two pattern routes: a long-distance route (intercity) and a short one (city route). In addition, the calculations involve three popular BEV models in Portugal [48], namely the Nissan Leaf, Tesla Model 3, and Renault Zoe.

2.2.1. Long-Distance Route

The route between Amarante (AM) and Águas Santas (AS), which is just outside the region’s southwest borderline, was chosen to characterize the long-distance pathway. This is a 48 km long intercity highway with significant daily movement of passenger light-duty vehicles and with altitudes varying between 120 and 370 m. Considering the different slopes across the entire route, the power required for a one-way trip is different from that required on the way back.
The amount of mechanical energy output generated by the BEV motor impacts the car’s acceleration and traction capacity; that is, the weight that it can move. The mechanical energy power output refers to the product of rotation speed and torque. The energy consumption of a BEV depends on the model, its technical characteristics, and its driving speed. The consumption calculation assumes an average speed of 100 km/h (kilometers per hour). In addition, when estimating EV consumption, other factors matter, such as the battery capacity and torque (the motor’s pulling power in Nm).
Table 2 calculates the energy required for each BEV model to travel the mentioned long-distance route.
As shown in Table 1, the energy required for each BEV model is below the battery capacity, at 37% for the Nissan Leaf, 22% for the Tesla, and 34% for the Renault Zoe. In order to extend a battery’s life span, it should not discharge below 20% or charge above 80%; therefore, a BEV should be completely charged only for long-distance trips [49]. Herein, the battery net capacity will be considered as 60% of the total capacity. According to the actual daily route and the BEV’s features, some vehicles may or may not need a charge once a day.

2.2.2. Short-Distance Route

Many electric vehicle drivers travel relatively short distances within the municipalities, moving from home to office throughout urban areas. A random route of 15 km was chosen to characterize a short-distance route, considering an average speed of 50 km/h. The ground slope of this route was not considered.
The power required to bring a BEV to the speed of 50 km/h is obtained by the sum of the resistive forces to the movement times the target speed. The resultant of these forces, the total drag force, can be estimated through the vehicle’s mass, frontal surface area, and the rolling and drag coefficients. The power output requirement is determined from the drag force times the speed.
According to the specific characteristics of each BEV model, Table 3 presents the power output for the short-distance route and the daily energy consumption for the round trip (30 km), which is carried out in 36 min (0.6 h). As seen in Table 3, the energy required from the three BEVs for a short journey represents only about 6% of the battery capacity for the Nissan Leaf, 6.5% for the Tesla, and 5.7% for the Renault Zoe.
This study considers the representative energy consumption as the average consumption for the short- and long-distance routes, weighted by each BEV’s relative market share, coming to a total of 8776 Wh required energy per day (Table 4).
Once the BEV’s weighted energy value is known, it is possible to estimate the time needed for charging and the necessary power supply. As such, a single-phase station will be considered here, namely the Wallbox 7.4 kW (32 A), a semi-fast charging system that can withstand the power needs for this case. This equipment requires a home contracted (installed) power of 10.35 kVA (45 A), which is the standard rating to meet the required current for the battery.

2.3. Installed Power and Available Energy during Peak and Off-Peak Hours

The consumer substations installed in the municipalities involved in the study are of different types based on locality and design, such as pole-mounted substations (PMSs), high cabin station (HCSs), and low cabin station (LCSs), totaling 121, 77, and 83, respectively. Altogether, the power installed in the municipalities equals 1,443,943 kVA, as shown in Table A1 (Appendix A). This table also exhibits the power consumed in each municipality and calculates the available power during peak and off-peak hours. The aggregate available power is 13% higher than consumption during peak hours and 104% higher during off-peak hours. Naturally, the growth of BEVs over the years should boost the demand for power. To a certain extent, the distribution grid may cope with demand if consumer behavior changes and drivers are encouraged to recharge their BEVs during off-peak hours.

2.4. BEV Development from 2021 to 2030: Three Scenarios

Looking at the current state of the EV market worldwide, there is no doubt that it will increase over the next decade. However, the significant growth of EVs leading up to 2030 will present significant challenges for the distribution grid, notably in the available power supply from utilities [50,51]. As can be noted in Figure 2, in 2020 PHEV sales peaked, overcoming BEV sales. The preference for PHEV may be related to high prices for BEVs and the lack of sufficient charging stations in Portugal, totaling 2471 in 2020, of which 494 were fast charge (>22 kW) and 1976 were normal charge (<22 kW) points, whereas the number of EVs per public recharging point was 26, which is far above the European Union (EU) average of 9 [37]. As recharging stations evolve and BEV prices fall, BEV sales should increase substantially in relation to PHEVs.
The following sections describe three scenarios for the BEV market in Portugal and how they will impact the power grid of this case study’s locations until the end of the decade. In all scenarios, the number of BEVs considered is determined as the proportion of the case study location’s population to the national population times the national fleet. The energy required by projected BEVs is obtained by multiplying the number of vehicles by the installed recharging capacity of 10.35 kVA and is then compared to the available energy during peak and off-peak hours, thereby determining the impact of the BEV fleet on the distribution grid.

2.4.1. Scenario 1

The first scenario assumes that BEV passenger car sales will increase to one-third of the total national sales in 2030, a milestone conveyed by the Portuguese minister for the environment and climate action [52]. The BEV sales in the first nine months of 2021 reached 7984 cars; this figure was extended to 10,645 car sales in 2021. The projection starts with this total, evolving at a constant yearly pace to reach one-third of the total BEV sales in 2030. The total national passenger car sales in 2021, 2022, and 2023 are estimated to grow at 11%, 20%, and 15%, respectively, reflecting the expected short-term higher growth following the COVID-19 pandemic; from 2024 to 2030, grow is estimated at 8.69%/year, assuming national sales will stabilize at the pre-pandemic growth rate (as determined in Table 1). The BEV sales volume for the 20 municipalities of the case study is calculated as a percentage of total national sales; that percentage increases by the year to reach one-third of the total national sales in 2030. Accordingly, in that year the BEV fleet will reach 654,451 cars (Table 5).

2.4.2. Scenario 2

In the second scenario, the authors assume constant BEV passenger car sales growth that equals the rate registered from 2020 to 2021, or 39.5%, starting with 10,645 car sales in 2021, as in the previous scenario. Thus, in 2030, the BEV fleet will equal 763,424 cars across the 20 municipalities (Table 6).

2.4.3. Scenario 3

The third scenario forecasts the BEV fleet, aiming to meet the ‘National Energy and Climate Plan’ document [41], i.e., reaching 20 percent electric mobility. In the case study, this means that the BEV fleet will also reach that percentage of the circulating passenger fleet in 20 municipalities. Table 7 shows the forecasted national fleet, where the percentage of BEVs is set to 0.67% in 2020 and 2021 to align the fleet number with known estimates for those years. The BEV fleet is then determined as a percentage of the total national fleet, ensuring a steady pace and reaching 20% in 2030 (Table 7).

2.4.4. Scenario Comparison

All scenarios forecast a notable growth in the BEV fleet for the entire country and consequently for the 20 municipalities at stake until 2030 (obtained as a proportion of the population against the total national); the required energy increase follows the same rate (obtained from multiplying the number of BEVs by 10.35 kVA), as seen in Figure 4.
Scenarios 2 and 3 generate very close curves, achieving total national fleets in 2030 of comparable magnitude (58,477 and 68,214, respectively), whereas scenario 3 takes off very quickly, reaching a total of 114,463 units within the same year. In 2030, the required power from the grid for recharging the BEV fleet is 605,240 kVA in scenario 1,706,018 kVA in scenario 2, and 1,184,696 kVA in scenario 3. The available power during peak and off-peak hours, calculated in Table A1 (Appendix A), must be enough to satisfy this demand in each municipality. Table A2 (Appendix B), Table A4 (Appendix C), and Table A6 (Appendix D) show the impacts of BEV recharging during peak hours for scenarios 1, 2, and 3, respectively, calculated as the differences between available power during peak hours and the required power. Similarly, Table A3 (Appendix B), Table A5 (Appendix C), and Table A7 (Appendix D) show the impacts of BEV recharging during off-peak hours for scenarios 1, 2, and 3, respectively, calculated as the differences between available power during off-peak hours and the required power.
The local grid can satisfy demand in scenarios 1 and 2, except for very few critical situations that occur only in 2030 during peak hours in a limited number of municipalities (three in scenario 1 and nine in scenario 2, enhanced in bold in Table A2, Appendix B, and Table A4, Appendix C). In the 20 municipalities, the aggregate impact is positive; that is, the region is globally able to cope with power requirements for BEV recharging. During off-peak hours, there is no criticality in scenarios 1 and 2 (Figure 5).
In contrast, scenario 3 is quite critical (Figure 6). Several municipalities cannot cope with the power required by BEVs during peak hours, starting at 7 in 2026 and ending at 19 out of 20 in 2030 (enhanced in bold in Table A6, Appendix D). The situation is also critical for off-peak hours from 2027 to 2030; in 2030, 17 out of 20 municipalities do not satisfy demand (enhanced in bold in Table A7, Appendix D). In aggregate terms, however, the impacts are negative during peak and off-peak hours in 2028 and 2029, respectively.

3. Monte Carlo Computational Simulation

At this point, one could question the likelihood of the occurrence of the three scenarios. The national goals set for the 2030 horizon in [41], which led to scenario 3, result from the government commitment towards achieving carbon neutrality in 2050, in line with EU targets. Therefore, one could expect the government to create measures to encourage grid operators to invest in increasing the power infrastructure capacity and consumers to shift their preferences to EVs. As such, EV sales will probably rise, and as more recharging stations become available, BEVs sales will be boosted. Accordingly, scenario 3 may be the most likely; it would be prudent to take it seriously because it points to dramatic impacts. Moreover, power demands due to EV sales could increase even further. As mentioned previously [36], carmakers are already planning for sales beyond the EU’s regulatory CO2 compliance for 2025 and 2030, as they foresee a real market-driven demand for electric cars. As such, the national electric vehicle fleet should experience growth beyond the forecast in scenario 3 if the Portuguese market follows that trend. In the absence of known estimates concerning more severe scenarios, one can only acknowledge the likely acceleration in EV adoption compared to scenario 3 and consider the BEV sales as a probabilistic variable; then, one can use Monte Carlo computational numerical methods to forecast the impact of BEVs on the power grid, incorporating stochastic variability in the deterministic base case in scenario 3.
As mentioned in [36], EV production may reach 22% of total passenger car production in 2025, higher than the 15% of sales needed to comply with the EU targets, which means sales could be around 46% higher than expected. We will start from a three estimated points approach, defining the sales under scenario 3 as the most likely, the sales under scenario 2 as optimistic, and a new sequence of yearly sales 46% higher than in scenario 3 sales as pessimistic. To perform the Monte Carlo simulation analysis, the BEV sales from 2022 to 2030 will be modeled as a beta-Pert distribution, using the pessimistic, most likely, and pessimistic sales as parameters (sales in 2021 will remain the same as before). A 10,000 trial simulation shows that the aggregate impact means for the peak and off-peak hours are not very different from the base case scenario 3. However, it now reveals the probability of that impact being negative, which is valuable information (Table 8, in bold).
As an example, Figure 7 depicts the simulation for 2027 during peak hours; the red area of the curve translates into a 34.7% probability of negative impact.
In the simulation base case (scenario 3), the aggregate impacts during peak hours are negative only from 2028 to 2030; now, the simulation reveals that there is a 0.3% and 34.7% likelihood that those impacts will occur by 2026 and 2027, respectively. Similarly, the aggregate impacts during off-peak hours are negative only in 2029 and 2030; now, there is a probability that they will also happen in 2028. The simulation confirms scenario 3′s expectations and shows that there is a risk of failing to cope with demand earlier than expected.

4. Discussion and Conclusions

This case study addressed the growing BEV passenger car fleet in 20 municipalities of Northern Portugal and how the required power for recharging batteries will impact the local power distribution grid. The case was first analyzed under three scenarios. Firstly, assumptions were established concerning demographics, representative entities for a BEV, its power consumption, and daily distance covered (weighted average of long and short routes), and public information was gathered to describe the installed power grid capacity within the considered municipalities and the national EV sales and fleet. Then, each scenario was specified with further assumptions. In brief, scenario 1 assumed the goal of achieving BEV sales equaling one-third of the total national sales in 2030. In scenario 2, the goal is maintaining the recently registered sales growth from 2019 to 2020 during the 2021–2030 period. In scenario 3, the goal is for the national BEV passenger car fleet to reach 20% of the national total. The number of BEVs in the region was estimated as a percentage of the national fleet (calculated as the proportion of residents to the national population), while the required power by each BEV was 10.35 kVA. Finally, the impact of the BEV fleet on the power distribution grid was estimated as the difference between available power and the required energy for both peak and off-peak hours. In all scenarios, some municipalities were unable to cope with the demand for recharging batteries. The aggregated demand in scenarios 1 and 2 was satisfied by the installed capacity; however, in scenario 3, the grid could not satisfy the demand from 2028 to 2030 during peak hours and from 2029 to 2030 during off-peak hours. Another forecast was carried out, acknowledging the possible acceleration of EV sales at a rate 46% higher than expected (keeping in mind EU targets). In that case, the authors decided to perform a Monte Carlo computational simulation to predict the power demands, incorporating uncertainty in the deterministic base case in scenario 3, which impacted the aggregate demand, which although not far from the base case showed a significant probability of being negative earlier than expected. This information is valuable for the grid operators because it provides a measure of the risk of not meeting BEV demand and underpins the need to consider timely expansion investments of the power grid.
The study’s deterministic and stochastic modeling of BEV fleet impacts on the power grid shows that the network runs out of its feeding capacity if BEV production increases until the end of the decade. This approach could be easily replicated in other regions, provided the parameters are calibrated to reflect differences in the considered variables. However, one should note several aspects of the case study assumptions that could significantly alter the model and its outputs. Firstly, the representative BEV was characterized based on three models only. The availability of new affordable BEVs will soon change the current scenario. Additionally, one can anticipate that carmakers will invest in improving all EV characteristics, including weight and efficiency. Therefore, the representative model should be adjusted accordingly. Secondly, the required power for recharging a BEV was estimated based on the daily distance covered by a vehicle and the characteristics of the routes. In this case, a representative route was defined based on long- and short-distance paths. Other routes could be considered, which might create alternative energy requirements. Thirdly, our approach estimated the BEV fleet as a proportion of the local population to the national population. This assumption could be refined, as the expected population growth for the region may be somehow evolve differently from the country’s population growth. Additionally, the local residents’ average purchasing power may not coincide with that of the national residents. Another important remark is that the forecasts described in the case study estimated the ability of the local power grid to attend to the BEV fleet demands as a whole; that is, the model analyzed whether the grid could cope with all demands during peak and off-peak hours. Eventually, the grid could feed all BEVs if the consumers comply with controlled recharging, splitting demand between both periods. Although operators may encourage charging during off-peak hours, it is not guaranteed that consumers will cooperate; as such, we opted for the worst-case scenario. However, should there be any reason to believe that splitting could be enforced, a new study should analyze the impacts of controlled consumer behavior. Finally, other BEV sales and fleet forecasting assumptions do not take into consideration the idea that possibly alternative technologies may make an impact soon (e.g., hydrogen cars), while PHEVs could still have opportunity for growth if carmakers decide to improve their technology and weight, which would change assumptions about sales and market shares.
The replication of the case study approach in other regional networks may highlight congestion issues. To tackle such situations, distribution operators must strengthen their infrastructure. In addition, there are various additional technical interventions to consider: the current conductors’ replacement with a larger cross-section to withstand the thermal limits; the insertion of more conductors in parallel to decongest the overloaded cables; and the transformer power reinforcement, which is the most crucial upstream action. Additionally, the distribution grid considered in this study comprises consumer substations of different building types (PMS, HCS, and LCS). The BEV fleet growth will cause impacts in terms of voltage drops; some are better prepared to meet increased demand than others. In this regard, major physical interventions may be necessary, as is the case with building restructuring. Another approach is to explore the dynamic line rating (DLR) approach, whereby the power system has thermally sensitive assets such as lines and transformers, and there is a growing trend to use the capacity of those assets dynamically under varying operating conditions [53]. A good solution to lighten the consequences of BEV demand increases is micro-production. The self-production of photovoltaic electricity is becoming crucial. Charging a BEV with electricity generated by photovoltaic systems should become a worthwhile option. The energy from a building’s own roof is cost-effective and has net-zero emissions. Providing easy home and workplace charging should be a priority. Although not within the scope of this study, one should mention the negative impact that the integration on the grid of other electric vehicles may cause, namely trucks and bus fleets [28]. This perspective calls for the adoption of smart charging to address the expected grid congestion and maintain the reliability and security of the power supply. Finally, storage systems based on the second use of discarded electric vehicle batteries have been identified as cost-efficient and sustainable alternatives to first-use battery storage systems [54]. In addition, EV second-life battery storage systems may prove responsive, efficient, and scalable [55]; they could contribute to additional buffer capacity for the electrical grids.
There is little doubt that EVs are here to stay. Consumers are increasingly more inclined to consider EVs. As prices decrease and governments offer financial incentives such as tax reductions and exemptions for electric vehicles, the shift towards electric mobility will increase. Power grid operators must be aware of this process, anticipate infrastructure investments, and manage BEV recharging to cope with this growing demand. Charging infrastructure needs to be effectively deployed in line with the growing EV uptake at all levels. This study intended to provide an original and feasible approach to analyze the impacts of BEV passenger fleet growth on the power grid until 2030. It could be adjusted to reflect improved assumptions and contextual changes and could helpful in studying other grids beyond the one considered in the case study.

Author Contributions

Conceptualization, T.N., J.M. and E.S.; methodology, T.N., J.M. and E.S.; formal analysis, T.N., J.M. and G.R.A.; writing—original draft preparation, T.N. and J.M.; writing—review and editing, T.N., J.M., E.S. and G.R.A.; funding acquisition, G.R.A. All authors have read and agreed to the published version of the manuscript.

Funding

This research was funded by Fundação para a Ciência e Tecnologia (FCT), grant number UIDB/04730/2020.

Institutional Review Board Statement

Not applicable.

Informed Consent Statement

Not applicable.

Conflicts of Interest

The authors declare no conflict of interest.

Appendix A

Table A1. Installed power and available energy during peak and off-peak hours by municipality [56].
Table A1. Installed power and available energy during peak and off-peak hours by municipality [56].
MunicipalityPower Installed (kVA)Power: Peak Hours (kVA)Power: Off-Peak Hours (kVA)
RequiredAvailableRequiredAvailable
Castelo de Paiva24,10010,05514,045703817,062
Cabeceiras de Basto26,10310,96815,135767918,424
Celorico de Basto29,97512,60517,370882521,150
Fafe88,71140,02248,68928,01560,696
Guimarães280,295115,396164,89980,778199,517
Póvoa de Lanhoso35,11816,29618,82211,40723,711
Vieira do Minho23,243913814,105639716,846
Vila Nova de Famalicão199,08088,544110,53661,980137,100
Vizela33,43518,03115,40412,62120,814
Amarante73,79840,82832,97028,58045,218
Baião25,64012,72012,920890416,736
Felgueiras88,05049,39538,65534,57753,473
Lousada72,83535,51637,31924,86247,973
Marco de Canaveses83,60040,65742,94328,46155,139
Paços de Ferreira101,37546,84554,53032,79268,583
Paredes110,21053,73956,47137,61772,593
Penafiel99,60051,91547,68536,34163,259
Mondim de Basto12,4855662682339648521
Cinfães23,98012,71711,263890215,078
Resende12,3106921538948467464
Total1,443,943677,970765,973474,586969,357

Appendix B

Table A2. Scenario 1: Impacts (available power–required power) of the BEV fleet on the grid during peak hours (values in kVA).
Table A2. Scenario 1: Impacts (available power–required power) of the BEV fleet on the grid during peak hours (values in kVA).
Municipality.20202021202220232024202520262027202820292030
Castelo de Paiva13,47413,31213,02912,60512,03611,30310,3819246786862144250
Cabeceiras de Basto14,55814,39414,11013,68313,11112,37411,44910,311893072755311
Celorico de Basto16,66516,46316,11115,58014,86913,94912,79011,358961575195021
Fafe46,90846,39445,50144,15442,34540,00337,04933,39528,94323,58117,186
Guimarães159,252157,623154,786150,512144,765137,323127,935116,318102,15885,09864,743
Póvoa de Lanhoso18,02517,79617,39616,79415,98514,93813,61811,985999676004743
Vieira do Minho13,66913,54813,33713,02112,60112,06111,38710,561956483756970
Vila Nova de Famalicão105,635104,195101,68797,89792,77786,11577,66967,16654,29838,72020,039
Vizela14,51314,25013,79113,09712,15810,9349380744350662184−1278
Amarante31,00430,44529,47328,01126,05323,52720,35316,44211,6945997−772
Baião12,22912,03511,69811,19110,516964785597223560636741386
Felgueiras36,56035,95234,89433,29731,14828,35924,83620,46915,13787041015
Lousada35,57735,06434,17132,81830,99128,61125,59121,83317,22411,6404938
Marco de Canaveses41,03140,47639,50938,05136,08733,53930,31926,32721,45315,5708539
Paços de Ferreira52,41451,78750,69449,04046,80043,87840,16435,53529,84822,94614,648
Paredes53,35852,45550,88348,51245,31941,17835,94729,46421,54912,000588
Penafiel45,09644,34643,03941,07038,41934,98130,64025,26318,70010,7841328
Mondim de Basto65676496637261875939562252254739415234522625
Cinfães10,59210,40410,0799591894081057062578242382394215
Resende501649124731445940973633305223401480453−761
Total732,145722,347705,292679,569644,954600,080543,405473,200387,519284,179160,733
Table A3. Scenario 1: Impacts (available power–required power) of the BEV fleet on the grid during off-peak hours (values in kVA).
Table A3. Scenario 1: Impacts (available power–required power) of the BEV fleet on the grid during off-peak hours (values in kVA).
Municipality20202021202220232024202520262027202820292030
Castelo de Paiva16,49116,32916,04615,62215,05314,32013,39812,26310,88516,49116,329
Cabeceiras de Basto17,84717,68317,39916,97216,40015,66314,73813,60012,21917,84717,683
Celorico de Basto20,44520,24319,89119,36018,64917,72916,57015,13813,39520,44520,243
Fafe58,91558,40157,50856,16154,35252,01049,05645,40240,95058,91558,401
Guimarães193,870192,241189,404185,130179,383171,941162,553150,936136,776193,870192,241
Póvoa de Lanhoso22,91422,68522,28521,68320,87419,82718,50716,87414,88522,91422,685
Vieira do Minho16,41016,28916,07815,76215,34214,80214,12813,30212,30516,41016,289
Vila Nova de Famalicão132,199130,759128,251124,461119,341112,679104,23393,73080,862132,199130,759
Vizela19,92319,66019,20118,50717,56816,34414,79012,85310,47619,92319,660
Amarante43,25242,69341,72140,25938,30135,77532,60128,69023,94243,25242,693
Baião16,04515,85115,51415,00714,33213,46312,37511,039942216,04515,851
Felgueiras51,37850,77049,71248,11545,96643,17739,65435,28729,95551,37850,770
Lousada46,23145,71844,82543,47241,64539,26536,24532,48727,87846,23145,718
Marco de Canaveses53,22752,67251,70550,24748,28345,73542,51538,52333,64953,22752,672
Paços de Ferreira66,46765,84064,74763,09360,85357,93154,21749,58843,90166,46765,840
Paredes69,48068,57767,00564,63461,44157,30052,06945,58637,67169,48068,577
Penafiel60,67059,92058,61356,64453,99350,55546,21440,83734,27460,67059,920
Mondim de Basto82658194807078857637732069236437585082658194
Cinfães14,40714,21913,89413,40612,75511,92010,8779597805314,40714,219
Resende70916987680665346172570851274415355570916987
Total935,529925,731908,676882,953848,338803,464746,789676,584590,903935,529925,731

Appendix C

Table A4. Scenario 2: Impacts (available power–required power) of the BEV fleet on the grid during peak hours (values in kVA).
Table A4. Scenario 2: Impacts (available power–required power) of the BEV fleet on the grid during peak hours (values in kVA).
Municipality20202021202220232024202520262027202820292030
Castelo de Paiva13,47413,31213,08612,77112,33411,72510,8799701806457862619
Cabeceiras de Basto14,55814,39414,16713,85113,41112,80011,95010,769912768463675
Celorico de Basto16,66516,46316,18115,78815,24014,47613,41211,928986169802965
Fafe46,90846,39445,67844,67943,28541,34138,62934,84629,56922,20811,940
Guimarães159,252157,623155,349152,176147,750141,573132,954120,928104,14980,73548,066
Póvoa de Lanhoso18,02517,79617,47617,02916,40615,53714,32512,63410,27669872399
Vieira do Minho13,66913,54813,38013,14712,82412,37611,75610,897970880615782
Vila Nova de Famalicão105,635104,195102,18099,35995,40989,87882,13271,28156,08334,7934970
Vizela14,51314,25013,88113,36412,63911,62310,198819853951461−4056
Amarante31,00430,44529,66728,58427,07824,98222,06618,01012,3694522−6391
Baião12,22912,03511,76611,39110,87210,1519151776358383168−535
Felgueiras36,56035,95235,10333,91732,26029,94626,71222,19515,8847066−5252
Lousada35,57735,06434,34633,33931,92929,95327,18423,30217,86210,236−454
Marco de Canaveses41,03140,47639,70038,61737,10334,98832,03327,90422,13514,0742810
Paços de Ferreira52,41451,78750,90849,67547,94645,52042,11537,33730,63221,2198008
Paredes53,35852,45551,19449,43346,97243,53538,73432,02722,6579568−8717
Penafiel45,09644,34643,29841,83539,79236,93932,95527,39119,6208767−6391
Mondim de Basto65676496639762606070580754424937423732681925
Cinfães10,59210,40410,1449784928485927632630244601909−1625
Resende501649124767456742893903336926291604183−1785
Total732,145722,347708,668689,566662,892625,644573,626500,982399,529257,84059,955
Table A5. Scenario 2: Impacts (available power–required power) of the BEV fleet on the grid during off-peak hours (values in kVA).
Table A5. Scenario 2: Impacts (available power–required power) of the BEV fleet on the grid during off-peak hours (values in kVA).
Municipality20202021202220232024202520262027202820292030
Castelo de Paiva16,49116,32916,10315,78815,35114,74213,89612,71811,08188035636
Cabeceiras de Basto17,84717,68317,45617,14016,70016,08915,23914,05812,41610,1356964
Celorico de Basto20,44520,24319,96119,56819,02018,25617,19215,70813,64110,7606745
Fafe58,91558,40157,68556,68655,29253,34850,63646,85341,57634,21523,947
Guimarães193,870192,241189,967186,794182,368176,191167,572155,546138,767115,35382,684
Póvoa de Lanhoso22,91422,68522,36521,91821,29520,42619,21417,52315,16511,8767288
Vieira do Minho16,41016,28916,12115,88815,56515,11714,49713,63812,44910,8028523
Vila Nova de Famalicão132,199130,759128,744125,923121,973116,442108,69697,84582,64761,35731,534
Vizela19,92319,66019,29118,77418,04917,03315,60813,60810,80568711354
Amarante43,25242,69341,91540,83239,32637,23034,31430,25824,61716,7705857
Baião16,04515,85115,58215,20714,68813,96712,96711,579965469843281
Felgueiras51,37850,77049,92148,73547,07844,76441,53037,01330,70221,8849566
Lousada46,23145,71845,00043,99342,58340,60737,83833,95628,51620,89010,200
Marco de Canaveses53,22752,67251,89650,81349,29947,18444,22940,10034,33126,27015,006
Paços de Ferreira66,46765,84064,96163,72861,99959,57356,16851,39044,68535,27222,061
Paredes69,48068,57767,31665,55563,09459,65754,85648,14938,77925,6907405
Penafiel60,67059,92058,87257,40955,36652,51348,52942,96535,19424,3419183
Mondim de Basto82658194809579587768750571406635593549663623
Cinfães14,40714,21913,95913,59913,09912,40711,44710,117827557242190
Resende7091698768426642636459785444470436792258290
Total935,529925,731908,676882,953848,338803,464746,789676,584590,903935,529925,731

Appendix D

Table A6. Scenario 3: Impacts (available power–required power) of the BEV fleet on the grid during peak hours (values in kVA).
Table A6. Scenario 3: Impacts (available power–required power) of the BEV fleet on the grid during peak hours (values in kVA).
Municipality20202021202220232024202520262027202820292030
Castelo de Paiva13,47413,31211,60496897725571236481533−633−2854−5128
Cabeceiras de Basto14,55814,39412,67210,7438767674646762558391−1826−4094
Celorico de Basto16,66516,46314,34411,9589501697343721695−1058−3890−6801
Fafe46,90846,39441,02834,97428,73122,29315,65788161767−5495−12,975
Guimarães159,252157,623140,599121,385101,55881,10260,00338,24415,811−7314−31,146
Póvoa de Lanhoso18,02517,79615,39612,689989870214055998−2151−5395−8735
Vieira do Minho13,66913,54812,26010,828937278936391486433141738139
Vila Nova de Famalicão105,635104,19589,27372,30854,66536,32517,265−2535−23,098−44,446−66,603
Vizela14,51314,25011,529842751921821−1692−5351−9160−13,125−17,250
Amarante31,00430,44524,56617,97111,2074273−2835−10,121−17,587−25,239−33,077
Baião12,22912,0359983769253562973544−1933−4459−7033−9657
Felgueiras36,56035,95229,61822,45115,0377368−561−8757−17,228−25,980−35,021
Lousada35,57735,06429,75323,70717,41110,8584038−3055−10,430−18,097−26,064
Marco de Canaveses41,03140,47634,69128,14621,37214,3657118−376−8122−16,128−24,400
Paços de Ferreira52,41451,78745,31337,92430,21122,16113,7645007−4119−13,629−23,534
Paredes53,35852,45543,04432,39821,3869999−1773−13,940−26,512−39,500−52,914
Penafiel45,09644,34636,52227,67718,5329082−684−10,772−21,191−31,948−43,054
Mondim de Basto65676496574048984043317322891390477−452−1395
Cinfães10,59210,4048417620539551667−660−3026−5431−7877−10,363
Resende5016491238072577132552−1243−2561−3901−5263−6649
Total732,145722,347620,156504,645385,246261,856134,3712682−133,321−273,750−418,723
Table A7. Scenario 3: Impact (available power–required power) of the BEV fleet on the grid during off-peak hours (values in kVA).
Table A7. Scenario 3: Impact (available power–required power) of the BEV fleet on the grid during off-peak hours (values in kVA).
Municipality20202021202220232024202520262027202820292030
Castelo de Paiva16,49116,32914,62112,70610,7428729666545502384163−2111
Cabeceiras de Basto17,84717,68315,96114,03212,05610,0357965584736801463−805
Celorico de Basto20,44520,24318,12415,73813,28110,753815254752722−110−3021
Fafe58,91558,40153,03546,98140,73834,30027,66420,82313,7746512−968
Guimarães193,870192,241175,217156,003136,176115,72094,62172,86250,42927,3043472
Póvoa de Lanhoso22,91422,68520,28517,57814,78711,910894458872738−506−3846
Vieira do Minho16,41016,28915,00113,56912,11310,63491327605605544792880
Vila Nova de Famalicão132,199130,759115,83798,87281,22962,88943,82924,0293466−17,882−40,039
Vizela19,92319,66016,93913,83710,6027231371859−3750−7715−11,840
Amarante43,25242,69336,81430,21923,45516,52194132127−5339−12,991−20,829
Baião16,04515,85113,79911,5089172678943601883−643−3217−5841
Felgueiras51,37850,77044,43637,26929,85522,18614,2576061−2410−11,162−20,203
Lousada46,23145,71840,40734,36128,06521,51214,6927599224−7443−15,410
Marco de Canaveses53,22752,67246,88740,34233,56826,56119,31411,8204074−3932−12,204
Paços de Ferreira66,46765,84059,36651,97744,26436,21427,81719,0609934424−9481
Paredes69,48068,57759,16648,52037,50826,12114,3492182−10,390−23,378−36,792
Penafiel60,67059,92052,09643,25134,10624,656148904802−5617−16,374−27,480
Mondim de Basto8265819474386596574148713987308821751246303
Cinfães14,40714,21912,23210,020777054823155789−1616−4062−6548
Resende709169875882465234002127832−486−1826−3188−4574
Total935,529925,731823,540708,029588,630465,240337,755206,06670,063−70,366−215,339

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Figure 1. BEV and PHEV passenger car fleet and percentage of the total fleet, 2015–2020. Adapted from [37].
Figure 1. BEV and PHEV passenger car fleet and percentage of the total fleet, 2015–2020. Adapted from [37].
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Figure 2. BEV and PHEV passenger car sales and percentage of the total national sales, 2015–2020 [37].
Figure 2. BEV and PHEV passenger car sales and percentage of the total national sales, 2015–2020 [37].
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Figure 3. The 20 municipalities in Northern Portugal under study.
Figure 3. The 20 municipalities in Northern Portugal under study.
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Figure 4. BEV passenger car fleets under the three scenarios, 2021–2030.
Figure 4. BEV passenger car fleets under the three scenarios, 2021–2030.
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Figure 5. Number of municipalities impacted negatively during peak and off-peak hours, 2026–2030.
Figure 5. Number of municipalities impacted negatively during peak and off-peak hours, 2026–2030.
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Figure 6. Global impacts for the municipalities during peak and off-peak hours, 2026–2030.
Figure 6. Global impacts for the municipalities during peak and off-peak hours, 2026–2030.
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Figure 7. Monte Carlo simulation: probability/frequency chart of impact during peak hours in 2027.
Figure 7. Monte Carlo simulation: probability/frequency chart of impact during peak hours in 2027.
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Table 1. Portugal’s total passenger car sales and fleet between 2015 and 2020 [37].
Table 1. Portugal’s total passenger car sales and fleet between 2015 and 2020 [37].
YearTotal National Passenger Car SalesTotal National Fleet
Number of CarsGrowth RateNumber of CarsGrowth Rate
2015178,503 4,850,000
2016207,33016.15%4,714,000−2.80%
2017222,1347.14%4,936,6674.72%
2018228,2902.77%5,232,5005.99%
2019223,799−1.97%5,376,4812.75%
2020145,417−35.02%5,504,7762.39%
Average growth rate 8.69% * 2.61%
* Average of sales from 2016 to 2018 (excluding the short-term effects of the COVID-19 pandemic).
Table 2. Energy consumption for the long-distance route.
Table 2. Energy consumption for the long-distance route.
BEV ModelBEV Technical CharacteristicsEnergy Consumption
Weight (kg)Torque (Nm)Capacity (kWh)AM-AS
(Wh)
AS-AM
(Wh)
Round trip
(Wh)
Nissan Leaf1520320407577739714,974
Tesla Model 31847350748154793416,088
Renault Zoe1480220417042686713,909
AM—Amarante; AS—Águas Santas.
Table 3. Energy consumption for the short-distance route.
Table 3. Energy consumption for the short-distance route.
BEV ModelBattery Capacity (kWh)Power (W)Energy Consumption (Wh)
Nissan Leaf4039602376
Tesla Model 37443252595
Renault Zoe4137692261
Table 4. Daily average energy consumption.
Table 4. Daily average energy consumption.
BEV ModelLong Route
(Wh)
Short Route
(Wh)
Average Journey (Wh)Weighting Factor (%)Weighted Energy (Wh)
Nissan Leaf14,9742376867542.23661
Tesla Model 316,0882595934235.23288
Renault Zoe13,9092261808522.61827
100.08776
Table 5. Calculation of the BEV fleet for scenario 1.
Table 5. Calculation of the BEV fleet for scenario 1.
YearTotal National Passenger Car SalesPercent of BEV SalesNumber of BEV SalesBEV Fleet
2020145,4175.2%762936,882
2021161,4136.6%10,64547,527
2022193,6959.6%18,52966,056
2023222,75012.5%27,92693,982
2024242,10015.5%37,544131,527
2025263,13118.5%48,623180,150
2026285,98921.4%61,344241,494
2027310,83324.4%75,907317,401
2028337,83527.4%92,538409,939
2029367,18330.4%111,486521,425
2030399,08033.3%133,027654,451
Table 6. Impacts of the BEV fleet on the grid during peak hours under scenario 1 (values in kVA).
Table 6. Impacts of the BEV fleet on the grid during peak hours under scenario 1 (values in kVA).
Year20202021202220232024202520262027202820292030
Number of BEV sales762910,64514,85420,72728,92240,35856,31478,579109,648153,000213,493
BEV fleet36,88247,52762,38283,109112,031152,389208,703287,283396,931549,931763,424
Table 7. Calculation of the BEV fleet in scenario 1.
Table 7. Calculation of the BEV fleet in scenario 1.
YearNational FleetPercent of BEV SalesBEV Fleet
20205,504,7760.67%36,882
20215,543,5800.67%47,527
20225,633,2762.82%158,733
20235,724,4244.97%284,249
20245,817,0467.11%413,786
20255,911,1679.26%547,440
20266,006,81111.41%685,310
20276,104,00213.56%827,499
20286,202,76615.70%974,110
20296,303,12817.85%1,125,248
20306,405,11420.00%1,281,023
Table 8. Monte Carlo simulation, showing impacts during peak and off-peak hours (2022–2030) and the probability of negative impacts.
Table 8. Monte Carlo simulation, showing impacts during peak and off-peak hours (2022–2030) and the probability of negative impacts.
Year:202220232024202520262027202820292030
Peak hours
Base Case (kVA)620,156504,645385,246261,856134,3712682−133,321−273,750−418,723
Mean (kVA)626,432516,887402,318282,409156,67925,014−112,737−257,563−410,095
Standard Deviation (kVA)24,65236,11844,24151,07056,88661,60065,50468,11869,883
Minimum (kVA)573,920414,971266,044127,354−40,433−199,774−337,943−499,078−666,851
Maximum (kVA)698,954647,472562,702465,303344,411234,067118,196−18,459−163,785
Probability that impact < 0 kVA0.0%0.0%0.0%0.0%0.3%34.7%95.9%100.0%100.0%
Off-peak hours
Base Case (kVA)823,540708,029588,630465,240337,755206,06670,063−70,366−215,339
Mean (kVA)829,816720,271605,702485,793360,063228,39890,647−54,179−206,711
Standard Deviation (kVA)24,65236,11844,24151,07056,88661,60065,50468,11869,883
Minimum (kVA)777,304618,355469,428330,738162,9513610−134,559−295,694−463,467
Maximum (kVA)902,338850,856766,086668,687547,795437,451321,580184,92539,599
Probability that impact < 0 kVA0.0%0.0%0.0%0.0%0.0%0.0%8.0%79.1%99.8%
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Nogueira, T.; Magano, J.; Sousa, E.; Alves, G.R. The Impacts of Battery Electric Vehicles on the Power Grid: A Monte Carlo Method Approach. Energies 2021, 14, 8102. https://doi.org/10.3390/en14238102

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Nogueira T, Magano J, Sousa E, Alves GR. The Impacts of Battery Electric Vehicles on the Power Grid: A Monte Carlo Method Approach. Energies. 2021; 14(23):8102. https://doi.org/10.3390/en14238102

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Nogueira, Teresa, José Magano, Ezequiel Sousa, and Gustavo R. Alves. 2021. "The Impacts of Battery Electric Vehicles on the Power Grid: A Monte Carlo Method Approach" Energies 14, no. 23: 8102. https://doi.org/10.3390/en14238102

APA Style

Nogueira, T., Magano, J., Sousa, E., & Alves, G. R. (2021). The Impacts of Battery Electric Vehicles on the Power Grid: A Monte Carlo Method Approach. Energies, 14(23), 8102. https://doi.org/10.3390/en14238102

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