| Literature DB >> 32837363 |
Md Akhtaruzzaman1,2, Sabri Boubaker3,4, Ahmet Sensoy5.
Abstract
This study examines how financial contagion occurs through financial and nonfinancial firms between China and G7 countries during the COVID-19 period. The empirical results show that listed firms across these countries, financial and non-financial firms alike, experience significant increase in conditional correlations between their stock returns. However, the magnitude of increase in these correlations is considerably higher for financial firms during the COVID-19 outbreak, indicating the importance of their role in financial contagion transmission. They also show that optimal hedge ratios increase significantly in most cases, implying higher hedging costs during the COVID-19 period.Entities:
Keywords: COVID–19; financial contagion; financial firms; hedge ratios; nonfinancial firms; spillover index
Year: 2020 PMID: 32837363 PMCID: PMC7245292 DOI: 10.1016/j.frl.2020.101604
Source DB: PubMed Journal: Financ Res Lett ISSN: 1544-6131
Figure 1Return indices and daily changes in confirmed cases of COVID–19
Notes:
USD return indices are created for World, China, and G7 countries with a base of 100 on December 31, 2019 when the first confirmed case of COVID–19 is reported. The right axis represents daily changes in confirmed cases of COVID–19, and the left axis represents the base percentage of return indices.
Descriptive statistics.
| Panel A: Financial firm return: Pre-COVID–19 period (January 1, 2013−December 30, 2019) | |||||||||
|---|---|---|---|---|---|---|---|---|---|
| China | Canada | France | Germany | Italy | Japan | UK | US | World | |
| Mean | 0.0003 | 0.0003 | 0.0003 | 0.0003 | 0.0002 | 0.0001 | 0.0001 | 0.0005 | 0.0003 |
| Std.Dev | 0.0152 | 0.0082 | 0.0124 | 0.0097 | 0.0175 | 0.0123 | 0.0118 | 0.0089 | 0.0069 |
| Skewness | –0.3822 | –0.0973 | –1.0666 | –0.6513 | –1.1087 | –0.0391 | –2.5147 | –0.4952 | –0.9315 |
| Kurtosis | 9.4909 | 5.8654 | 17.4658 | 8.7996 | 16.9558 | 6.6088 | 44.9585 | 6.1164 | 9.2479 |
| Jarque-Bera (x103) | 3.2*** | 0.63*** | 16.3*** | 2.7*** | 15.2*** | 0.99*** | 135.7*** | 0.81*** | 3.2*** |
| Observations | 1825 | 1825 | 1825 | 1825 | 1825 | 1825 | 1825 | 1825 | 1825 |
| Q | 30.40*** | 46.07*** | 22.23** | 24.22** | 16.49* | 36.05*** | 60.42*** | 15.51* | 96.96*** |
| ADF | –41.4*** | –38.7*** | –40.0*** | –41.8*** | –42.5*** | –48.2*** | –22.4*** | –43.6*** | –34.6*** |
| Pearson Correlation with China | 1.0000 | 0.1391 | 0.1289 | 0.1366 | 0.0912 | 0.1562 | 0.1615 | 0.1269 | 0.2870 |
Notes: The Jarque–Bera test is used to check whether the return distribution is normal. The Box–Pierce–Ljung statistic, Q (10) statistic is distributed as a χ2 with 10 degrees of freedom. The augmented Dickey–Fuller (ADF) is used to check the unit root of return series. *, **, and *** represent significance at the 10%, 5%, and 1% levels, respectively.
DCCs between China and G7 countries and the World.
| Panel A: Between financial firms | ||||||||
|---|---|---|---|---|---|---|---|---|
| Canada | France | Germany | Italy | Japan | UK | US | World | |
| Pre-COVID19 Mean DCC | 0.1420 | 0.1512 | 0.1502 | 0.1146 | 0.1951 | 0.1956 | 0.0758 | 0.2686 |
| COVID19 Period Mean DCC | 0.2134 | 0.2309 | 0.1988 | 0.1476 | 0.2719 | 0.3066 | 0.0939 | 0.3459 |
| Difference in DCC^ | 0.0714 | 0.0797 | 0.0486 | 0.0330 | 0.0768 | 0.1110 | 0.0181 | 0.0773 |
| t–stat difference | –30.25*** | –49.12*** | –31.80*** | –24.98*** | –60.60*** | –80.00*** | –6.55*** | –32.93** |
| Diagnostic Tests: | ||||||||
| 2.26** | 2.27** | 2.66*** | 2.87*** | 2.99*** | 4.60*** | 5.02*** | 3.12*** | |
| 40.42 | 34.98 | 47.78 | 40.59 | 40.03 | 44.60 | 35.96 | 43.20 | |
| 40.43 | 34.97 | 47.73 | 40.57 | 40.04 | 44.58 | 35.97 | 43.19 | |
^ Difference is calculated from COVID19 mean minus pre-COVID19 mean.
Notes:
1. Tse (2000) tests the null hypothesis of constant correlation: H0: δ = 0 for the equation: ρ = ρ + δεε, where ε and ε are the standard residuals in Chinese (i), G7 and World (j) financial stock returns, respectively from the best fit GARCH (1,1) process.
2. Hosking (1980) test checks the null hypothesis of no serial correlation.
3. Li and McLeod (1981) test checks the null hypothesis of no misspecification in the model.
4. t-test for the difference in mean DCC is conducted.
*, **, and *** represent significance at the 10%, 5%, and 1% levels, respectively.
Optimal weights and hedge ratios
| Panel A: Optimal weights-Financial firms | ||||||||
|---|---|---|---|---|---|---|---|---|
| Canada | France | Germany | Italy | Japan | UK | US | World | |
| Pre-COVID19 Mean Optimal Weights | 0.2460 | 0.4432 | 0.3389 | 0.6001 | 0.4229 | 0.3629 | 0.2949 | 0.1399 |
| COVID19 Period Mean Optimal Weights | 0.2561 | 0.3922 | 0.3669 | 0.5088 | 0.2621 | 0.3969 | 0.4199 | 0.2569 |
| Difference in Optimal weights^ | 0.0102 | –0.0510 | 0.0279 | –0.0913 | –0.1608 | 0.0344 | 0.1250 | 0.1171 |
| t–stat difference | –0.23 | 1.46 | –0.80 | 3.17*** | 6.00*** | –0.99 | –3.08*** | –2.76*** |
Notes:
1) Optimal weights and optimal hedge ratios are computed using Equation (4) and Equation (5), respectively.
2) t-test for the difference in mean optimal weights and hedge ratios is conducted.
^Difference is calculated from COVID19 mean minus pre-COVID19 mean.
*, **, and *** represent significance at the 10%, 5%, and 1% levels, respectively.
Structural breaks in hedge ratios
| Canada | France | Germany | Italy | Japan | UK | US | World | |
|---|---|---|---|---|---|---|---|---|
| Date | 31 Dec 2019 | 31 Dec 2019 | 31 Dec 2019 | 31 Dec 2019 | 31 Dec 2019 | 31 Dec 2019 | 31 Dec 2019 | 31 Dec 2019 |
| Financial firms | ||||||||
| F (1,1882) | 41.39*** | 36.84*** | 0.44 | 9.51*** | 88.52*** | 0.62 | 4.07** | 7.08*** |
| Nonfinancial firms | ||||||||
| F (1,1882) | 39.22*** | 2.77* | 3.07* | 0.43 | 42.74*** | 0.88 | 4.68** | 6.62*** |
Notes: Chow Breakpoint test is conducted with a null hypothesis that there is no structural break on December 31, 2019 when the first confirmed case is reported by the WHO, with only regressor, constant allowed to vary across breakpoints.
*, **, and *** represent significance at the 10%, 5%, and 1% levels, respectively.
Figure 4Optimal weights.
Figure 5Optimal hedge ratios.
Figure 6Total spillover plots.
Figure 7Net spillover plots
Notes: Net spillover plots have been created using Diebold and Yilmaz (2012) model.
Figure A1DCCs from local currency return.
Figure A2Sensitivity of the return spillover index (financial firms) to the VAR lag structure (orders of 5, 10 and 15).
Figure A7Sensitivity of the volatility spillover index (nonfinancial firms) to the VAR lag structure (orders of 5, 10 and 15).