| Literature DB >> 34518712 |
Anyu Liu1, Yoo Ri Kim1, John Frankie O'Connell1.
Abstract
This study aims to investigate the contribution of aviation related travel restrictions to control the spread of COVID-19 in Europe by using quasi-experiment approaches including the regression discontinuity design and a two-stage spatial Durbin model with an instrumental variable. The study provides concrete evidence that the severe curtailing of flights had a spontaneous impact in controlling the spread of COVID-19. The counterfactual analysis encapsulated the spillover effects deduced that a 1% decrease in flight frequency can decrease the number of confirmed cases by 0.908%. The study also reveals that during the lockdown, the aviation industry cancelled over 795,000 flights, which resulted in averting an additional six million people being from being infected and saving 101,309 lives.Entities:
Keywords: Airline; COVID-19; Flight frequency; Regression discontinuity design; Travel restrictions; Two-stage spatial Durbin model
Year: 2021 PMID: 34518712 PMCID: PMC8426192 DOI: 10.1016/j.annals.2021.103298
Source DB: PubMed Journal: Ann Tour Res ISSN: 0160-7383
Fig. 1Flight frequency distribution (left) and placebo test (right).
Results of regression discontinuity design analysis.
| All selected European destinations | Top 5 European destinations | Non-top 5 European destinations | ||||
|---|---|---|---|---|---|---|
| Non-parametric | Parametric | Non-parametric | Parametric | Non-parametric | Parametric | |
| −190.23 | −181.8 | −656.222 | −561.858 | −104.97 | −109.067 | |
| Rt_left | −12.071 | −56.400 | −3.519 | |||
| Rt2_left | −0.245 | −1.148 | −0.075 | |||
| Rt_right | 0.371 | 8.375 | −1.285 | |||
| Rt2_right | 0.451 | 2.071 | 0.147 | |||
| GDPi | 0.004 | 0.024 | 0.004 | |||
| Constant | 285.4 | 603.2 | 109.5 | |||
| R2 | 0.179 | 0.812 | 0.368 | |||
| 84.04 | 199.6 | 178.8 | ||||
| Number of bins | 27 | 33 | 467 | |||
| Bandwidth | 37.5 | 28 | 35.6 | |||
| McCrary Test | 1.68 | 0.69 | 1.47 | |||
Figures in parentheses are t-statistics.
Represents significance at 5% level.
Represents significance at 1% level.
Represents significance at 0.1% level.
Estimation results of the first stage.
| Lag_1 | Lag_2 | Lag_3 | Lag_4 | Lag_5 | Lag_6 | Lag_7 | |
|---|---|---|---|---|---|---|---|
| ln (Flight_19) | 0.221 | 0.216 | 0.221 | 0.221 | 0.212 | 0.222 | 0.223 |
| (5.84) | (5.70) | (5.82) | (5.84) | (5.61) | (5.88) | (5.91) | |
| ln GDP | 0.553 | 0.562 | 0.560 | 0.562 | 0.528 | 0.564 | 0.567 |
| (4.92) | (5.00) | (5.00) | (5.02) | (5.12) | (5.09) | (5.12) | |
| Constant | −2.321 | −2.377 | −2.372 | −2.386 | −2.442 | −2.400 | −2.415 |
| (−2.12) | (−2.18) | (−2.18) | (−2.20) | (−2.25) | (−2.23) | (−2.25) | |
| Wald | 87.65 | 86.81 | 88.94 | 89.80 | 87.35 | 91.63 | 92.84 |
| 0.362 | 0.356 | 0.360 | 0.356 | 0.349 | 0.359 | 0.359 | |
Figures in parentheses are z-statistics.
Represents significance at 5% level.
Represents significance at 1% level.
Represents significance at 0.1% level.
Estimation results of spatial Durbin model.
| Two-stage estimation | One stage estimation | ||||
|---|---|---|---|---|---|
| X | W.X | X | W.X | ||
| 0.648 | 0.524 | ||||
| Before travel restriction | ln (Lag_1) | −0.780 (−1.07) | −1.213 (−0.51) | −0.043 (−0.85) | −0.237 |
| ln (Lag_2) | −0.509 (−0.66) | 0.823 (0.28) | −0.006 (−0.11) | −0.047 (−0.38) | |
| ln (Lag_3) | 0.835 (1.10) | −1.956 (−0.67) | −0.012 (−0.21) | 0.019 (0.15) | |
| ln (Lag_4) | 0.936 (1.26) | −1.488 (−0.51) | −0.047 (−0.80) | 0.069 (0.54) | |
| ln (Lag_5) | −1.352 (−1.75) | −2.37 (−0.77) | −0.015 (−0.26) | −0.186 (−1.44) | |
| ln (Lag_6) | −1.705 | 6.237 | 0.018 (0.31) | 0.029 (0.22) | |
| ln (Lag_7) | 0.517 (0.97) | −3.690 | −0.094 (−1.63) | −0.029 (−0.24) | |
| ln (Lag_8) | 0.396 (0.54) | 2.197 (0.91) | 0.092 (1.60) | 0.14 (1.020) | |
| ln (Lag_9) | −0.315 (−0.42) | −2.073 (−0.71) | −0.010 (−0.16) | −0.115 (−0.91) | |
| ln (Lag_10) | −0.692 (−0.93) | −0.521 (−0.18) | −0.008 (−0.13) | 0.122 (0.94) | |
| ln (Lag_11) | −0.549 (−0.77) | −1.928 (−0.69) | −0.045 (−0.75) | −0.024 (−0.18) | |
| ln (Lag_12) | 1.300 (1.91) | −0.581 (−0.21) | 0.006 (0.10) | 0.204 (1.50) | |
| ln (Lag_13) | 1.902 | −7.983 | −0.031 (−0.53) | 0.051 (0.37) | |
| ln (Lag_14) | −0.386 | 0.023 (0.20) | −0.005 (−0.09) | 0.31 | |
| After travel restriction | ln (Lag_1) | 1.090 (1.11) | 2.526 (0.26) | −1.603 | 1.007 (1.49) |
| ln (Lag_2) | 0.543 (0.54) | 3.332 (0.32) | −1.273 | 0.631 (0.96) | |
| ln (Lag_3) | −1.262 (−1.27) | 2.715 | −0.311 (−0.68) | −0.806 (−1.20) | |
| ln (Lag_4) | 0.195 (0.19) | 8.079 (0.80) | −0.931 | −0.966 (−1.47) | |
| ln (Lag_5) | 2.740 | 16.837 (1.69) | −0.598 (−1.31) | −1.006 (−1.49) | |
| ln (Lag_6) | 3.504 | 16.680 (1.93) | −0.803 (−1.76) | −0.575 (−0.85) | |
| ln (Lag_7) | −0.653 (−0.93) | −2.899 (−1.44) | −0.422 (−0.91) | −0.427 (−0.62) | |
| ln (Lag_8) | −1.030 (−1.00) | −4.109 (−0.43) | 1.282 | −0.852 (−1.28) | |
| ln (Lag_9) | −0.195 (−0.19) | −7.001 (−0.69) | 1.004 | −0.495 (−0.75) | |
| ln (Lag_10) | 1.290 (1.26) | −5.111 (−0.52) | 0.306 (0.68) | 0.775 (1.16) | |
| ln (Lag_11) | −1.061 (−1.05) | −10.588 (−1.10) | 0.751 (1.66) | 1.147 (1.77) | |
| ln (Lag_12) | −2.103 | −17.763 | 0.420 (0.93) | 1.089 (1.65) | |
| ln (Lag_13) | −3.709 | −15.942 | 0.525 (1.16) | 0.943 (1.42) | |
| ln (Lag_14) | −0.128 (−1.35) | 0.044 (0.28) | 0.656 (1.40) | 0.315 (0.46) | |
| ln GDP | 1.298 | 10.153 | 1.181 (2.24) | 0.314 (0.09) | |
| Constant | −42.733 (−1.23) | −15.366 (−0.43) | |||
| 0.234 | 0.356 | ||||
| Log-likelihood | −5574.08 | −5503.04 | |||
| AIC | 11,272.16 | 11,241.39 | |||
| BIC | 11,661.89 | 11,668.84 | |||
Figures in parentheses are z-statistics.
Represents significant at 5% significant level.
Represents significant at 1% significant level.
Represents significant at 0.1% significant level.
Fig. 2Total effects of the spatial Durbin model.
Fig. 3Counterfactual analysis of the COVID-19 spread in selected European countries.