| Literature DB >> 32554604 |
Giovanni Bonaccorsi1, Francesco Pierri2, Matteo Cinelli3, Andrea Flori4, Alessandro Galeazzi5, Francesco Porcelli6, Ana Lucia Schmidt7, Carlo Michele Valensise8, Antonio Scala3, Walter Quattrociocchi7, Fabio Pammolli1,9.
Abstract
In response to the coronavirus disease 2019 (COVID-19) pandemic, several national governments have applied lockdown restrictions to reduce the infection rate. Here we perform a massive analysis on near-real-time Italian mobility data provided by Facebook to investigate how lockdown strategies affect economic conditions of individuals and local governments. We model the change in mobility as an exogenous shock similar to a natural disaster. We identify two ways through which mobility restrictions affect Italian citizens. First, we find that the impact of lockdown is stronger in municipalities with higher fiscal capacity. Second, we find evidence of a segregation effect, since mobility contraction is stronger in municipalities in which inequality is higher and for those where individuals have lower income per capita. Our results highlight both the social costs of lockdown and a challenge of unprecedented intensity: On the one hand, the crisis is inducing a sharp reduction of fiscal revenues for both national and local governments; on the other hand, a significant fiscal effort is needed to sustain the most fragile individuals and to mitigate the increase in poverty and inequality induced by the lockdown.Entities:
Keywords: COVID-19; economic segregation; human mobility; national lockdown
Mesh:
Year: 2020 PMID: 32554604 PMCID: PMC7355033 DOI: 10.1073/pnas.2007658117
Source DB: PubMed Journal: Proc Natl Acad Sci U S A ISSN: 0027-8424 Impact factor: 11.205
Fig. 1.Connectivity of the Italian mobility network during COVID-19 epidemic. (A and B) Snapshots of the mobility network on two Mondays before and after national lockdown (March 9), that is, on (A) February 24 and (B) March 30. Nodes represent municipalities aggregated at the province level, and they all have equal size, whereas thickness of edges is proportional to their weight. Insets provide an outlook on different regions, where node size is instead proportional to the population of the province. (C) The temporal evolution of the network connectivity in terms of number of weakly connected components (No. WCC, red) and size of the giant connected component (Size LWCC, blue), measured on daily snapshots of the mobility network from February 23 to April 4; trends are significantly increasing (M-K: ; K-T: ; T-S: ) and decreasing (M-K: ; K-T: , ; T-S: ), respectively. (D) The temporal evolution of the global efficiency for the Italian mobility network from February 23 to April 4. Efficiency is computed according to ref. 15. We use the reciprocal of weights to model distances between nodes. The trend is significantly decreasing (M-K: ; K-T: , ; T-S: ). To visualize trends in C and D, we show a locally estimated scatterplot smoothing (LOESS) regression (dashed line) with 95% CI (shaded area), and highlight lockdown and weekdays with a solid and dotted vertical red lines, respectively.
Fig. 2.Characteristics of the (A) most affected and (B) the least affected municipalities aggregated at the province level. (Left) Geographic distributions with colors corresponding to median income per capita in every province. (Right) Position of each province in the distribution of income inequality with respect to the average inequality in the sample (gray dotted line). Italian regions with no available data have been grayed out.
Results for quantile regression of the relative difference of efficiency over time with respect to income per capita with multiple controls: social and financial distress in the municipality (deprivation and fiscal capacity), concentration of estates (real estate pc), income inequality, and regional controls
| Intercept | Income pc | Deprivation | Fiscal capacity | Inequality | Real estate pc | (pseudo)R2 | |
| −0.8398*** | 0.2587*** | 0.1686*** | −0.1461*** | −0.0344* | −0.1622*** | 0.05223 | |
| (0.0491) | (0.0253) | (0.0276) | (0.0286) | (0.0204) | (0.0251) | ||
| −0.5089*** | 0.2871*** | 0.1723*** | −0.1280*** | −0.0315* | −0.2539*** | 0.17578 | |
| (0.0456) | (0.0260) | (0.0266) | (0.0261) | (0.0177) | (0.0232) | ||
| −0.2241*** | 0.2272*** | 0.1272*** | −0.0972*** | −0.0410*** | −0.2907*** | 0.29896 | |
| (0.0317) | (0.0187) | (0.0179) | (0.0242) | (0.0124) | (0.0206) | ||
| 0.3770*** | 0.0788*** | 0.0068 | −0.0548*** | 0.0018 | 0.0868*** | 0.14346 | |
| (0.0199) | (0.0121) | (0.0117) | (0.0123) | (0.0094) | (0.0133) | ||
| 0.8644*** | −0.0962*** | −0.0868*** | −0.3598*** | 0.2099*** | 0.8759*** | 0.20012 | |
| (0.0523) | (0.0347) | (0.0319) | (0.0335) | (0.0269) | (0.0304) | ||
| 1.2128*** | −0.2489*** | −0.1214** | −0.3844*** | 0.3488*** | 1.0334*** | 0.24347 | |
| (0.0761) | (0.0542) | (0.0506) | (0.0362) | (0.0329) | (0.0345) | ||
| OLS | 0.1098* | 0.0654** | 0.0557* | −0.2045*** | 0.0737*** | 0.1145*** | 0.09001 |
| (0.0576) | (0.0327) | (0.0328) | (0.0404) | (0.0239) | (0.0398) |
Regression is obtained with the iterative weighted least squares method on standardized variables. Standard errors reported in parentheses are calculated via bootstrap with 1,000 iterations. Pseudo R2 are obtained via McFadden’s method. Only quantiles 5 to 20 and 80 to 95 are shown. Bottom line shows OLS regression as a reference. Number of observations is 2,345. Regression coefficients for the 16 regional controls and for the median quantile are reported in . ***, **, *.