| Literature DB >> 32836850 |
Carlo Fezzi1,2, Valeria Fanghella1.
Abstract
In response to the COVID-19 emergency, many countries have introduced a series of social-distancing measures including lockdowns and businesses' shutdowns, in an attempt to curb the spread of the infection. Accordingly, the pandemic has been generating unprecedented disruption on practically every aspect of society. This paper demonstrates that high-frequency electricity market data can be used to estimate the causal, short-run impacts of COVID-19 on the economy, providing information that is essential for shaping future lockdown policy. Unlike official statistics, which are published with a delay of a few months, our approach permits almost real-time monitoring of the economic impact of the containment policies and the financial stimuli introduced to address the crisis. We illustrate our methodology using daily data for the Italian day-ahead power market. We estimate that the 3 weeks of most severe lockdown reduced the corresponding Italian Gross Domestic Product (GDP) by roughly 30%. Such negative impacts are now progressively declining but, at the end of June 2020, GDP is still about 8.5% lower than it would have been without the outbreak.Entities:
Keywords: COVID-19; Coronavirus; Economic impacts; Electricity quantity; Fixed-effect regression; GDP; High-frequency estimates; Lockdown; Pandemic; Real-time monitoring; Wholesale electricity markets
Year: 2020 PMID: 32836850 PMCID: PMC7399598 DOI: 10.1007/s10640-020-00467-4
Source DB: PubMed Journal: Environ Resour Econ (Dordr) ISSN: 0924-6460
Fig. 1Daily average electricity consumption in years 2019 and 2020
Fig. 2Average electricity consumption in each day of the week. Notes: For all years the “before lockdown” period consists of weeks 5–9 (35 days in February and March), while the “during lockdown” period consists of weeks 12–16 (35 days in March and April)
Electricity load equation estimates
| Model 1 | Model 2 | Model 3 | ||||
|---|---|---|---|---|---|---|
| Intercept | 10.47*** | 10.38*** | 10.42*** | |||
| Tue | 4.04*** | 4.10*** | 4.09*** | |||
| Wed | 4.78*** | 4.85*** | 4.88*** | |||
| Thu | 4.65*** | 4.74*** | 4.78*** | |||
| Fri | 3.75*** | 3.71*** | 3.70*** | |||
| Sat | − 11.91*** | − 11.92*** | − 11.85*** | |||
| Sun | − 23.66*** | − 23.66*** | − 23.70*** | |||
| dholiday1 | − 21.35*** | − 21.27*** | − 18.59*** | |||
| dholiday2 | − 5.43*** | − 5.47*** | − 0.40 | |||
| − 0.21*** | – | – | − 0.08* | |||
| ( | 0.81*** | – | – | 0.37*** | ||
| Week1,2020 | 0.97 | 1.40 | 1.76 | |||
| week2,2020 | 2.13 | 3.08* | 2.99 | |||
| Week3,2020 | 2.32 | 2.28 | 2.48 | |||
| Week4,2020 | 2.09 | 1.60 | 1.16 | |||
| Week5,2020 | 0.93 | − 0.06 | 0.49 | |||
| Week6,2020 | 0.31 | 0.06 | − 0.22 | |||
| Week7,2020 | 0.10 | − 0.47 | − 0.18 | |||
| Week8,2020 | − 0.25 | − 0.86 | − 0.78 | |||
| Week9,2020 | − 1.19 | − 1.60 | − 1.52 | |||
| Week10,2020 | − 0.01 | 0.11 | − 2.55 | |||
| Week11,2020 | − 8.15*** | − 8.48*** | − 9.45*** | |||
| Week12,2020 | − 18.70*** | − 18.36*** | − 16.32*** | |||
| Week13,2020 | − 23.84*** | − 22.66*** | − 21.95*** | |||
| Week14,2020 | − 22.52*** | − 21.62*** | − 21.44*** | |||
| Week15,2020 | − 25.57*** | − 25.67*** | − 24.26*** | |||
| Week16,2020 | − 18.31*** | − 18.35*** | − 16.25*** | |||
| Week17,2020 | − 10.83*** | − 11.40*** | − 14.33*** | |||
| Week18,2020 | − 11.38*** | − 12.03*** | − 11.04*** | |||
| Week19,2020 | − 10.85*** | − 11.00*** | − 11.40*** | |||
| Week20,2020 | − 9.09*** | − 7.34*** | − 8.45*** | |||
| Week21,2020 | − 7.26*** | − 5.16*** | − 7.18** | |||
| Week22,2020 | − 7.68*** | − 9.27*** | − 8.19*** | |||
| Week23,2020 | − 5.03*** | − 7.89*** | − 6.58** | |||
| Week24,2020 | − 4.24** | − 8.27*** | − 6.38* | |||
| Week25,2020 | − 5.71*** | − 8.01*** | − 6.53** | |||
| Week26,2020 | − 6.68*** | − 6.58*** | − 7.33** | |||
| Weekly FE | YES | YES | YES | |||
| NO | NO | 0.67 | ||||
| R2 | 0.940 | 0.932 | 0.926 | |||
| Log-likelihood | 3945.54 | 3815.62 | 4323.199 | |||
| AIC | − 7711.09 | − 7455.25 | − 8464.38 | |||
All parameters except the intercept multiplied by 100 to improve readability. In italics we report parameters’ standard errors. Significance levels are *0.05, **0.01 and ***0.001. Model 1 and 2 estimated with OLS (HAC standard errors returned slightly smaller intervals and, therefore, we report the original OLS standard errors for conservative inference), while Model 3 is estimated with maximum likelihood. Variables dholiday1 and dholiday2 indicate dummy variables for (1) public holidays and (2) observances, while the temp terms represent the piecewise linear function of temperature, ϕ is the error-term autocorrelation parameter. All models include 52 weekly fixed effects (weekly FE). N = 1979
Estimated monthly impacts of COVID-19
| Electricity (%) | GDP1 (%) | GDP2 (%) | |
|---|---|---|---|
| March | − 10.6 [− 7.9; − 13.2] | − 13.7 [− 10.2; − 17.0] | − |
| April | − 16.8 [− 14.3; − 19.3] | − 21.7 [− 18.4; − 24.9] | − |
| May | − 8.8 [− 6.1; − 11.4] | − | − 12.8 [− 8.8; 16.6] |
| June | − 6.6 [− 3.5; − 9.4] | − | − 9.6 [− 5.2; 13.7] |
Results according to Model 3 in Table 1. Electricity indicates the estimated impact on electricity load, GDP indicate the impact on GDP assuming that residential consumption has not changed, while GDP indicates the impact on GDP assuming that residential consumption increased by 40%. The square brackets report 95% confidence intervals calculated via 5000 Monte Carlo simulations. In bold we highlight our preferred GDP-change estimates
Fig. 3Estimated impact of COVID-19. Notes: The bold solid line is the estimated impact of COVID-19 on electricity load (top figure) and GDP (bottom figure) according to our preferred specification (Model 3) and the dashed line are the 95% confidence intervals calculated via 5000 Monte Carlo repetitions. GDP impacts are calculated according the Eq. (4) for the lockdown weeks and to Eq. (3) for all other periods