Research article

The historical transition of return transmission, volatility spillovers, and dynamic conditional correlations: A fresh perspective and new evidence from the US, UK, and Japanese stock markets

  • Received: 22 February 2024 Revised: 05 June 2024 Accepted: 10 June 2024 Published: 19 June 2024
  • JEL Codes: G00, G10, G12, G15

  • This paper quantitatively investigated the historical transition of return transmission, volatility spillovers, and correlations between the US, UK, and Japanese stock markets. Applying a vector autoregressive (VAR)-dynamic conditional correlation (DCC)-multivariate exponential generalized autoregressive conditional heteroscedasticity (MEGARCH) model, we derived new evidence for four historical periods between 1984 and 2024. First, we found that the return transmission from the US to the other markets has historically become stronger, whereas recently, the return transmission from the UK to the US has disappeared. Second, we clarified that volatility spillovers from the US to the other markets have historically become stronger, whereas recently, volatility spillovers from the UK to the US have also disappeared. Third, our analyses of the historical constant correlations and DCCs revealed that stock market connectedness has gradually tightened between the US and Japan and between the UK and Japan, whereas recently, the connectedness between the US and UK has weakened. Fourth, our VAR-DCC analyses also revealed that volatility spillovers between the US, UK, and Japanese stock markets have been asymmetric. Fifth, we further showed that the skew-t errors incorporated into our VAR-DCC model are effective in estimating the dynamic stock return linkages between the US, the UK, and Japan. Finally, based on our findings, we derived many significant and beneficial interpretations and implications for historically and deeply considering return transmission, volatility spillovers, and DCCs between international stock markets.

    Citation: Chikashi Tsuji. The historical transition of return transmission, volatility spillovers, and dynamic conditional correlations: A fresh perspective and new evidence from the US, UK, and Japanese stock markets[J]. Quantitative Finance and Economics, 2024, 8(2): 410-436. doi: 10.3934/QFE.2024016

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  • This paper quantitatively investigated the historical transition of return transmission, volatility spillovers, and correlations between the US, UK, and Japanese stock markets. Applying a vector autoregressive (VAR)-dynamic conditional correlation (DCC)-multivariate exponential generalized autoregressive conditional heteroscedasticity (MEGARCH) model, we derived new evidence for four historical periods between 1984 and 2024. First, we found that the return transmission from the US to the other markets has historically become stronger, whereas recently, the return transmission from the UK to the US has disappeared. Second, we clarified that volatility spillovers from the US to the other markets have historically become stronger, whereas recently, volatility spillovers from the UK to the US have also disappeared. Third, our analyses of the historical constant correlations and DCCs revealed that stock market connectedness has gradually tightened between the US and Japan and between the UK and Japan, whereas recently, the connectedness between the US and UK has weakened. Fourth, our VAR-DCC analyses also revealed that volatility spillovers between the US, UK, and Japanese stock markets have been asymmetric. Fifth, we further showed that the skew-t errors incorporated into our VAR-DCC model are effective in estimating the dynamic stock return linkages between the US, the UK, and Japan. Finally, based on our findings, we derived many significant and beneficial interpretations and implications for historically and deeply considering return transmission, volatility spillovers, and DCCs between international stock markets.



    Trends in international financial market integration, driven by the globalization of the world economy, have sparked a significant amount of research on the strengthening of global financial market relationships. These studies include those concerning market integration (e.g., Bekaert & Harvey, 1995; Fratzscher, 2002; Hunter, 2006; Wang & Moore, 2008; Savva & Aslanidis, 2010; Agyei-Ampomah, 2011; Horváth & Petrovski, 2013; Bae & Zhang, 2015; Virk & Javed, 2017; Wu, 2020), volatility spillovers (e.g., McMillan & Speight, 2010; Yilmaz, 2010; Diebold & Yilmaz, 2012; Sadorsky, 2012; Ji et al., 2018; Koutmos, 2018; Chen et al., 2022; Jiang et al., 2022; Papathanasiou et al., 2022; Samitas et al., 2022a, 2022b; Papathanasiou et al., 2023), and market connectedness (e.g., Billio et al., 2012; Baruník et al., 2016; Zhang, 2017; Gong et al., 2019; Ji et al., 2019; Liang et al., 2020; Reboredo & Ugolini, 2020; Zhang & Broadstock, 2020; Geng et al., 2021; So et al., 2021; Akyildirim et al., 2022; Asadi et al., 2022; Bouri et al., 2022; Goodell et al., 2023; Papathanasiou et al., 2024). The literature review section and Table 1 of Tsuji (2020) and Tables 15 of Asadi et al. (2022) are also useful to understand the recent related studies. In summary, these studies investigated the existence and direction of market linkages and interactions using different approaches. That is, these studies tested similar issues such as market integration, volatility spillovers, and connectedness by altering methods, typically using a single sample period.

    Table 1.  Summary statistics for the US, UK, and Japanese stock market returns.
    Panel A. January 4, 1984, to January 21, 2004
    US UK Japan
    Mean 0.195 0.152 0.038
    Median 0.366 0.267 0.113
    Minimum −16.663 −17.817 −10.849
    Maximum 10.182 13.588 13.406
    SD 2.306 2.416 2.778
    Skewness −0.665 −0.636 −0.112
    Excess kurtosis 4.619 7.098 1.678
    JB 951.936 2142.591 118.090
    p-value 0.000 0.000 0.000
    ADF −32.895 −31.316 −31.162
    p-value 0.000 0.000 0.000
    Panel B. September 5, 1990, to September 22, 2010
    US UK Japan
    Mean 0.127 0.097 −0.082
    Median 0.275 0.269 0.035
    Minimum −16.452 −12.732 −20.280
    Maximum 10.182 13.588 15.229
    SD 2.383 2.440 2.997
    Skewness −0.542 −0.242 −0.181
    Excess kurtosis 4.457 3.485 3.286
    JB 868.077 510.793 450.718
    p-value 0.000 0.000 0.000
    ADF −33.216 −33.842 −32.543
    p-value 0.000 0.000 0.000
    Panel C. June 4, 1997, to May 24, 2017
    US UK Japan
    Mean 0.105 0.048 0.005
    Median 0.293 0.237 0.207
    Minimum −16.452 −12.732 −20.280
    Maximum 10.182 13.588 15.229
    SD 2.410 2.510 3.050
    Skewness −0.695 −0.340 −0.404
    Excess kurtosis 4.614 3.170 3.231
    JB 957.975 433.566 457.488
    p-value 0.000 0.000 0.000
    ADF −33.396 −34.685 −33.561
    p-value 0.000 0.000 0.000
    Panel D. January 28, 2004, to January 24, 2024
    US UK Japan
    Mean 0.146 0.052 0.087
    Median 0.385 0.204 0.322
    Minimum −16.452 −14.825 −20.280
    Maximum 10.717 11.297 15.229
    SD 2.297 2.264 2.839
    Skewness −1.289 −0.944 −0.614
    Excess kurtosis 7.314 6.178 4.829
    JB 2480.723 1721.766 1024.082
    p-value 0.000 0.000 0.000
    ADF −30.831 −32.009 −33.166
    p-value 0.000 0.000 0.000
    Note: Statistics are for log-difference weekly percentage returns. SD: standard deviation; JB: Jarque-Bera statistic; ADF: augmented Dickey-Fuller test statistic. The returns for the US, UK, and Japanese markets are for the S & P 500, the FTSE 100, and the TOPIX, respectively.

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    Table 2.  Estimation results of the VAR-ST-DCC-AS-MEGARCH models for the US, UK, and Japan: January 4, 1984, to January 21, 2004.
    Panel A. Mean equations
    Coefficients Estimates Standard error t-statistic p-value
    γ1,0 0.165*** 0.045 3.643 0.000
    γ1,1 −0.067** 0.031 −2.204 0.027
    γ1,2 0.042* 0.025 1.650 0.099
    γ1,3 −0.009 0.019 −0.471 0.638
    γ2,0 0.133*** 0.034 3.903 0.000
    γ2,1 0.054* 0.028 1.932 0.053
    γ2,2 −0.024 0.028 −0.862 0.388
    γ2,3 −0.026 0.020 −1.305 0.192
    γ3,0 0.041 0.072 0.563 0.573
    γ3,1 0.038 0.043 0.878 0.380
    γ3,2 −0.006 0.042 −0.145 0.885
    γ3,3 0.043 0.030 1.407 0.159
    Panel B. Variance equations
    Coefficients Estimates Standard error t-statistic p-value
    μ1 −0.066* 0.036 −1.847 0.065
    μ2 −0.049 0.051 −0.972 0.331
    μ3 −0.047 0.043 −1.074 0.283
    ξ1,1 0.120*** 0.036 3.382 0.001
    ξ1,2 0.112*** 0.038 2.961 0.003
    ξ1,3 0.008 0.028 0.295 0.768
    ξ2,1 −0.017 0.041 −0.420 0.674
    ξ2,2 0.241*** 0.045 5.335 0.000
    ξ2,3 0.045 0.034 1.309 0.191
    ξ3,1 −0.014 0.037 −0.396 0.692
    ξ3,2 0.105*** 0.040 2.624 0.009
    ξ3,3 0.214*** 0.037 5.761 0.000
    η1 0.922*** 0.025 36.303 0.000
    η2 0.901*** 0.037 24.615 0.000
    η3 0.903*** 0.024 37.049 0.000
    δ1 −0.548*** 0.211 −2.601 0.009
    δ2 −0.463*** 0.133 −3.494 0.000
    δ3 −0.427*** 0.125 −3.428 0.001
    ω 0.006** 0.003 2.132 0.033
    χ 0.991*** 0.006 164.876 0.000
    ν 10.451*** 0.863 12.116 0.000
    lnθ1 −0.238*** 0.043 −5.480 0.000
    lnθ2 −0.033 0.044 −0.750 0.453
    lnθ3 −0.015 0.043 −0.340 0.734
    LL −6,263.837
    Note: LL denotes the log-likelihood value. ***, **, and * denote 1%, 5%, and 10% significance levels, respectively.

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    Table 3.  Estimation results of the VAR-ST-DCC-AS-MEGARCH model for the US, UK, and Japan: September 5, 1990, to September 22, 2010.
    Panel A. Mean equations
    Coefficients Estimates Standard error t-statistic p-value
    γ1,0 0.088*** 0.012 7.398 0.000
    γ1,1 −0.114*** 0.024 −4.671 0.000
    γ1,2 0.072*** 0.003 21.644 0.000
    γ1,3 −0.042*** 0.006 −7.537 0.000
    γ2,0 0.071* 0.043 1.665 0.096
    γ2,1 0.045 0.031 1.459 0.145
    γ2,2 −0.052* 0.028 −1.836 0.066
    γ2,3 −0.044** 0.018 −2.446 0.014
    γ3,0 −0.053 0.073 −0.733 0.463
    γ3,1 0.098*** 0.038 2.598 0.009
    γ3,2 −0.032 0.039 −0.813 0.416
    γ3,3 −0.006 0.027 −0.218 0.827
    Panel B. Variance equations
    Coefficients Estimates Standard error t-statistic p-value
    μ1 −0.121*** 0.029 −4.242 0.000
    μ2 −0.054** 0.028 −1.960 0.050
    μ3 −0.008 0.039 −0.209 0.834
    ξ1,1 0.155*** 0.031 4.998 0.000
    ξ1,2 0.070** 0.031 2.260 0.024
    ξ1,3 0.043* 0.024 1.747 0.081
    ξ2,1 −0.017 0.030 −0.559 0.576
    ξ2,2 0.147*** 0.031 4.682 0.000
    ξ2,3 0.044** 0.020 2.133 0.033
    ξ3,1 −0.017 0.035 −0.489 0.625
    ξ3,2 0.100*** 0.031 3.180 0.001
    ξ3,3 0.137*** 0.031 4.421 0.000
    η1 0.941*** 0.012 76.831 0.000
    η2 0.948*** 0.011 84.751 0.000
    η3 0.919*** 0.018 51.305 0.000
    δ1 −0.421*** 0.156 −2.699 0.007
    δ2 −0.889*** 0.196 −4.534 0.000
    δ3 −0.541*** 0.176 −3.070 0.002
    ω 0.011*** 0.003 3.950 0.000
    χ 0.987*** 0.004 244.016 0.000
    ν 10.794*** 1.038 10.397 0.000
    lnθ1 −0.286*** 0.043 −6.628 0.000
    lnθ2 −0.072* 0.043 −1.673 0.094
    lnθ3 −0.016 0.043 −0.380 0.704
    LL −6,156.209
    Note: LL denotes the log-likelihood value. ***, **, and * denote 1%, 5%, and 10% significance levels, respectively.

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    Table 4.  Estimation results of the VAR-ST-DCC-AS-MEGARCH model for the US, UK, and Japan: June 4, 1997, to May 24, 2017.
    Panel A. Mean equations
    Coefficients Estimates Standard error t-statistic p-value
    γ1,0 0.058*** 0.003 18.356 0.000
    γ1,1 −0.128*** 0.011 −11.711 0.000
    γ1,2 0.100*** 0.005 19.373 0.000
    γ1,3 −0.052*** 0.001 −66.259 0.000
    γ2,0 −0.030 0.041 −0.728 0.467
    γ2,1 0.046* 0.027 1.704 0.088
    γ2,2 −0.044* 0.023 −1.882 0.060
    γ2,3 −0.060*** 0.015 −4.077 0.000
    γ3,0 0.003 0.069 0.041 0.967
    γ3,1 0.183*** 0.042 4.303 0.000
    γ3,2 −0.051 0.037 −1.368 0.171
    γ3,3 −0.080*** 0.026 −3.072 0.002
    Panel B. Variance equations
    Coefficients Estimates Standard error t-statistic p-value
    μ1 −0.050** 0.022 −2.254 0.024
    μ2 −0.030 0.029 −1.070 0.285
    μ3 0.038 0.051 0.747 0.455
    ξ1,1 0.141*** 0.030 4.685 0.000
    ξ1,2 0.076** 0.034 2.245 0.025
    ξ1,3 −0.016 0.027 −0.589 0.556
    ξ2,1 0.033 0.023 1.474 0.140
    ξ2,2 0.165*** 0.043 3.830 0.000
    ξ2,3 −0.007 0.032 −0.214 0.831
    ξ3,1 0.062* 0.032 1.945 0.052
    ξ3,2 0.073** 0.037 1.958 0.050
    ξ3,3 0.082** 0.035 2.349 0.019
    η1 0.934*** 0.012 75.607 0.000
    η2 0.930*** 0.014 65.149 0.000
    η3 0.904*** 0.025 35.980 0.000
    δ1 −0.832*** 0.183 −4.535 0.000
    δ2 −0.866*** 0.231 −3.739 0.000
    δ3 −0.163 0.258 −0.633 0.526
    ω 0.013*** 0.005 2.678 0.007
    χ 0.975*** 0.010 101.990 0.000
    ν 10.067*** 1.475 6.823 0.000
    lnθ1 −0.405*** 0.045 −9.056 0.000
    lnθ2 −0.082* 0.043 −1.891 0.059
    lnθ3 −0.042 0.041 −1.021 0.307
    LL −6,043.880
    Note: LL denotes the log-likelihood value. ***, **, and * denote 1%, 5%, and 10% significance levels, respectively.

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    Table 5.  Estimation results of the VAR-ST-DCC-AS-MEGARCH model for the US, UK, and Japan: January 28, 2004, to January 24, 2024.
    Panel A. Mean equations
    Coefficients Estimates Standard error t-statistic p-value
    γ1,0 0.091* 0.050 1.811 0.070
    γ1,1 −0.079** 0.039 −2.039 0.041
    γ1,2 0.051 0.035 1.444 0.149
    γ1,3 −0.046** 0.020 −2.280 0.023
    γ2,0 −0.022 0.053 −0.416 0.678
    γ2,1 0.085** 0.040 2.143 0.032
    γ2,2 −0.053 0.040 −1.320 0.187
    γ2,3 −0.061** 0.024 −2.535 0.011
    γ3,0 0.070 0.067 1.045 0.296
    γ3,1 0.191*** 0.052 3.693 0.000
    γ3,2 −0.047 0.053 −0.891 0.373
    γ3,3 −0.119*** 0.036 −3.310 0.001
    Panel B. Variance equations
    Coefficients Estimates Standard error t-statistic p-value
    μ1 −0.076** 0.031 −2.468 0.014
    μ2 −0.053* 0.029 −1.822 0.068
    μ3 −0.030 0.040 −0.739 0.460
    ξ1,1 0.218*** 0.033 6.521 0.000
    ξ1,2 0.029 0.020 1.489 0.136
    ξ1,3 −0.009 0.030 −0.305 0.760
    ξ2,1 0.075*** 0.025 2.944 0.003
    ξ2,2 0.086** 0.035 2.445 0.015
    ξ2,3 0.027 0.030 0.884 0.376
    ξ3,1 0.055* 0.032 1.721 0.085
    ξ3,2 0.052* 0.030 1.718 0.086
    ξ3,3 0.130*** 0.040 3.220 0.001
    η1 0.934*** 0.012 75.831 0.000
    η2 0.944*** 0.013 73.695 0.000
    η3 0.926*** 0.022 43.023 0.000
    δ1 −0.559*** 0.142 −3.937 0.000
    δ2 −1.352** 0.656 −2.060 0.039
    δ3 0.081 0.219 0.371 0.711
    ω 0.018* 0.011 1.648 0.099
    χ 0.967*** 0.023 41.755 0.000
    ν 7.792*** 0.951 8.197 0.000
    lnθ1 −0.511*** 0.047 −10.993 0.000
    lnθ2 −0.059 0.046 −1.280 0.201
    lnθ3 −0.034 0.043 −0.792 0.429
    LL −5,757.508
    Note: LL denotes the log-likelihood value. ***, **, and * denote 1%, 5%, and 10% significance levels, respectively.

     | Show Table
    DownLoad: CSV

    In contrast, we suggest a new perspective—it may also be the case that there are historical stages and shifts in the linkages between international stock markets. That is, there have been some historical transitions in stock market connections and interactions. We particularly suggest that there may have been a slight reversal of globalization caused by the COVID-19 pandemic and that this may have exerted some effect on the dynamic linkages between international stock markets. Therefore, investigating the historical transition of return transmission, volatility spillovers, and correlations between international stock markets is necessary and significant to fill a research gap left by existing studies. With this motivation in mind, the goal of this study is to reveal whether there is a historical transition of return transmission, volatility spillovers, and correlations between major international stock markets with a particular focus on the recent state. To perform robust analysis for this purpose, we carefully construct four historical periods of analysis, which span the period of 1984 to 2024, and apply an extended econometric model, i.e., a vector autoregressive (VAR)-dynamic conditional correlation (DCC)-multivariate exponential generalized autoregressive conditional heteroscedasticity (MEGARCH) model (Tsuji, 2018; 2020) that incorporates asymmetric spillovers and skew-t errors to the stock market return data of the US, the UK, and Japan.

    Our research questions are as follows. First, is there any historical transition in return transmission between the US, UK, and Japanese stock markets? Second, is there any historical transition in volatility spillovers between the US, UK, and Japanese stock markets? Third, is there any historical transition in the DCCs between the three stock markets? Fourth, is the incorporation of asymmetric spillovers effective in analyzing the dynamic interactions between these three stock markets? Finally, is the incorporation of skew-t errors effective in analyzing the dynamic linkages between these three markets?

    Using our analysis, we make several important contributions to literature. First, we clarify that the return transmission from the US to the other markets has become stronger, whereas in our most recent period from 2004 to 2024, we cannot distinguish any return transmission from the UK to the other markets. This implies that until recently, the strength of the effects of the US and UK stock markets may have shifted, and this demonstrates the presence of the historical transition of stock return transmission between the US, UK, and Japan. This new evidence is one significant contribution of this study. Second, we reveal that volatility spillovers from the US to the other markets have become stronger, whereas those from the UK have become weaker. Particularly, in our most recent period from 2004 to 2024, volatility spillovers from the UK to the US that had been previously observed have disappeared. These findings show the existence of the historical transition of volatility spillovers between the three stock markets. We consider that this new evidence is another significant contribution of our study.

    Third, the historical constant correlation and DCC values indicate that stock market connectedness has gradually become tighter between the US and Japan and between the UK and Japan, whereas the connectedness between the US and the UK has become weaker in the most recent period. In particular, the DCCs between US and UK stock returns exhibit downward trends toward the end of our most recent period. We consider that this may signify a changing relationship between the US and UK stock markets. Fourth, we also find that our VAR-DCC model incorporating asymmetric spillovers is well estimated, proving that volatility spillovers between the three stock markets are asymmetric. We consider that this implies the effectiveness of incorporating asymmetry in analyzing volatility spillovers in the three international stock markets. Fifth, we also find that the skew-t errors incorporated into our quantitative model are effective in our model estimations. We consider that this indicates the effectiveness of incorporating return skewness into the econometric modeling of the three international stock market returns. Finally, in addition to the above, we further present significant and beneficial interpretations and implications; this is an added and valuable contribution of our research.

    The rest of the paper is organized as follows. Section 2 explains the data and Section 3 presents our models. Section 4 describes our results, Section 5 provides discussions, and Section 6 summarizes and concludes the paper.

    This study analyzes the weekly returns of stock price indexes of the US, the UK, and Japan. Specifically, the three indexes this study employs are the S & P 500 for the US, the FTSE 100 for the UK, and the TOPIX for Japan. We obtained the three index price data from Bloomberg. Using the three stock index prices of pt (prices at time t) and pt − 1 (prices at time t − 1), we compute the log-difference percentage returns as ln (pt /pt − 1) × 100 as in the extant research (e.g., Mensi et al., 2019; Abakah et al., 2020; Tsuji, 2020). To examine the dynamic interactions between the different time-zone markets, we specify the weekly returns for these three stock markets.

    Figure 1 plots the price evolution of the S & P 500 for the US (Panel A), the FTSE 100 for the UK (Panel B), and the TOPIX for Japan (Panel C). As shown, before approximately 2000, Japanese stock market returns display different price movements. Figure 2 plots the stock return evolution in the US (Panel A), the UK (Panel B), and Japan (Panel C). From this figure, we recognize that the returns of the three stock markets display different fluctuations. These simple observations suggest the existence of historical changes in the state of the dynamic interactions between the three stock markets. Furthermore, all three stock prices largely dropped during the global financial crisis (GFC) and the outbreak of the COVID-19 pandemic (Figure 1); however, the degrees of the fluctuations of the three stock returns were different during the above times (Figure 2). Moreover, we can see that the European debt crisis (EDC) had a negative impact on UK and Japanese stock prices, whereas the EDC did not have a negative effect on US stock market prices (Figure 1). These graphical analyses also suggest the existence of historical changes in the state of the dynamic linkages between the three stock markets. In line with our research objective to examine the existence of historical transition of return transmission, volatility spillovers, and correlations between the US, UK, and Japanese stock markets, we construct multiple sample periods for the purpose of the analysis.

    Figure 1.  Weekly stock price evolution: January 1984 to January 2024.
    Figure 2.  Weekly stock return evolution: January 1984 to January 2024.

    This study analyzes four periods. The oldest period is from January 4, 1984, to January 21, 2004 (hereinafter the "first period"); our second period is from September 5, 1990, to September 22, 2010 (hereinafter the "second period"); our third period is from June 4, 1997, to May 24, 2017 (hereinafter the "third period"); and our most recent period is from January 28, 2004, to January 24, 2024 (hereinafter the "fourth period"). Following the calculation of our weekly returns, the periods yield 989,990,990, and 990 observations, respectively. In this study, our focus is on the historical transition of return transmission, volatility spillovers, and DCCs. Therefore, it is important and coherent to construct analyzing sample periods in chronological order as above. Furthermore, by keeping the sample numbers consistent across the above four periods, we can compare the results in a meaningful and statistically sound manner.

    In addition, these sample periods are economically different and thus also meaningful to analyze separately. That is, the second period contains the GFC, the third period comprises the GFC and EDC, and the fourth period includes the GFC, EDC, Brexit, the COVID-19 outbreak, and the Russian invasion of Ukraine, whereas the first period does not contain any of the above events. We note that the precise quantitative determination of the transition regime in return transmission and volatility spillovers is not the focus of our current study. However, our careful and thoughtful selection of the four sample periods mentioned above should effectively clarify the historical transition and differences in return transmission, volatility spillovers, and DCCs between the US, UK, and Japanese stock markets.

    Table 1 provides descriptive statistics for the three sets of stock market returns for each of the four periods. As shown, all returns exhibit negative values for skewness, with the US stock market returns displaying the largest negative skewness value for each period. Moreover, Table 1 indicates that the skewness of all three returns became more negative during the third and fourth periods (Panels C–D). In addition, the values of excess kurtosis for all the returns are positive, indicating that all the return series have fat tails. Table 1 also shows that Jarque-Bera statistics reject the assumption of normality for all series. These return characteristics suggest the effectiveness of incorporating fat-tailed and skewed distributions when specifying quantitative models for these series. Further, the augmented Dickey–Fuller tests in Table 1 all reject the null hypothesis of a unit root, indicating that all of the return series are stationary.

    To identify the historical transition of return transmission, volatility spillovers, and DCCs, we apply an extended DCC model. Specifically, we employ the following VAR-skew-t error (ST)-DCC-asymmetric spillover (AS)-MEGARCH (hereinafter, the VAR-ST-DCC-AS-MEGARCH) model:

    ri,t=γi,0+nj=1γi,jrj,t1+τi,t, for i=1,...,n, (1)
    ln(hi,t)=μi+nj=1ξi,j(|τj,t1|hj,t1+δjτj,t1hj,t1)+ηiln(hi,t1), for i=1,...,n. (2)

    This is a trivariate model extension of the bivariate model of Tsuji (2018). The trivariate version of the VAR-ST-DCC-AS-MEGARCH model is suitable for our analysis because this model can analyze:

    1. the time series of the three equities simultaneously,

    2. return transmission and volatility spillovers simultaneously,

    3. the skewness of stock returns as shown in Table 1,

    4. the leverage effect of volatility spillovers often seen in stock returns, and

    5. DCCs between the three stock returns simultaneously.

    Therefore, using this trivariate model, this study examines return transmission, volatility spillovers, and DCCs between the three stock markets of the US, the UK, and Japan. Hence, in models (1)–(2), we have i = 1, …, n and j = 1, …, n and n always equals three because our model is trivariate. The remaining notations in models (1)–(2) are as follows:

    ri,t(rj,t1): stock market returns at time t (t −1) of the US, UK, or Japan,

    γi,0: constant terms of the VAR mean equations,

    γi,j: coefficients of the first lags of the VAR mean equations,

    τi,t: skew-t distribution errors with a shape parameter ν and skewness parameters θi,

    hi,t(hi,t1): variances of the US, UK, or Japanese stock market returns at time t (t −1),

    μi: constant terms of the variance equations,

    ξi,j: spillover parameters from series j to i,

    |τj,t1|hj,t1: absolute return shocks of series j at time t −1,

    δj: asymmetry parameters of the return shocks of series j,

    τj,t1hj,t1: return shocks of series j at time t −1,

    ηi: GARCH-effect parameters.

    Note that a negative δj associated with a positive ξi, j indicates asymmetric spillovers from series j to series i. Further, in the models, the skew-t distribution errors τi, t have a common shape parameter ν and each skewness parameter θi; and lnθi > 0 (lnθi < 0) denotes the right (left) skewness of the errors (Bauwens & Laurent, 2005; Tsuji, 2018). The model includes the following DCC component (Engle, 2002; Tsuji, 2018):

    Ξt=ΓtΦtΓt. (3)

    The notations in Equation (3) are as follows.

    Ξt: n × n conditional variance and covariance matrix,

    Φt: conditional correlation matrix,

    Γt: diagonal matrix with time-varying standard deviations on the diagonal.

    In more detail, Γt and Φt are written as:

    Γt=diag(h1,t,...,hn,t), (4)
    Φt=diag(1ψ1,1,t,...,1ψn,n,t)Ωtdiag(1ψ1,1,t,...,1ψn,n,t). (5)

    In Equation (5), Ωt is an n × n symmetric positive-definite matrix:

    Ωt=[ψ1,1,tψ1,n,tψ1,n,tψn,n,t]. (6)

    Further, Ωt is determined with ω and χ being the DCC parameters:

    Ωt=(1ωχ)¯Ω+ωzt1z't1+χΩt1. (7)

    The other notations in Equation (7) are as follows:

    ¯Ω: n × n unconditional correlation matrix of the standardized return residuals, zi, t,

    zt1: n × 1 matrix of the standardized return residuals at time t −1.

    Based on this setting, we obtain the DCCs—the time-varying conditional correlation coefficients between series i and j, ρi, j, t, as in Equation (8):

    ρi,j,t=ψi,j,tψi,i,tψj,j,t. (8)

    To estimate all the parameters of this VAR-ST-DCC-AS-MEGARCH model all at once, we employ the maximum likelihood estimation method using the Broyden-Fletcher-Goldfarb-Shanno algorithm.

    This section considers the historical transition of return transmission, volatility spillovers, and correlations between the US, UK, and Japanese stock markets by examining the estimation results of our VAR-ST-DCC-AS-MEGARCH models in Tables 25. Tables 25 provide the estimation results for the first, second, third, and fourth periods, respectively. As shown in Tables 25, we can see that our VAR-ST-DCC-AS-MEGARCH models are well estimated.

    In addition, we provide the log-likelihood ratio (LR) test results of the model error distributions in Table 6. This table shows that the skew-t distribution errors are always superior to the normal or Student-t distribution errors, regardless of period, and this demonstrates the effectiveness of incorporating skew-t errors into our econometric models for our weekly data analyses.

    Table 6.  LR test results for model error distributions.
    Panel A. January 4, 1984, to January 21, 2004
    Normal vs. Student-t Student-t vs. Skew-t
    Test statistic 89.945*** 24.992***
    p-value 0.000 0.000
    Panel B. September 5, 1990, to September 22, 2010
    Normal vs. Student-t Student-t vs. Skew-t
    Test statistic 62.373*** 37.651***
    p-value 0.000 0.000
    Panel C. June 4, 1997, to May 24, 2017
    Normal vs. Student-t Student-t vs. Skew-t
    Test statistic 74.062*** 81.210***
    p-value 0.000 0.000
    Panel D. January 28, 2004, to January 24, 2024
    Normal vs. Student-t Student-t vs. Skew-t
    Test statistic 121.963*** 128.350***
    p-value 0.000 0.000
    Note: *** denotes rejection of the null hypothesis at the 1% significance level. The test statistic follows a distribution. The null hypothesis in "Normal vs. Student-t" is that the normal distribution errors are superior to the Student-t distribution errors; the null hypothesis in "Student-t vs. Skew-t" is that the Student-t distribution errors are superior to the skew-t distribution errors.

     | Show Table
    DownLoad: CSV

    We first examine the historical transition of return transmission between the US, UK, and Japanese stock markets. First, Panel A in Table 2 shows that the return transmission parameters γ1, 2 and γ2, 1 are statistically significant. This indicates that, in the first period, there was return transmission from the US to the UK and from the UK to the US. Next, Panel A in Table 3 shows that the return transmission parameters γ1, 2 and γ3, 1 are statistically significant. Hence, in the second period, there was return transmission from the UK to the US and from the US to Japan.

    Third, Panel A in Table 4 shows that the return transmission parameters γ1, 2, γ2, 1, and γ3, 1 are statistically significant, indicating that, in the third period, there was return transmission from the US to the UK and Japan, and from the UK to the US. Finally, Panel A in Table 5 demonstrates that the return transmission parameters γ2, 1 and γ3, 1 are statistically significant. Thus, this shows that, in the fourth period, there was return transmission from the US to the UK and Japan.

    To make it easier to understand the overall situation regarding return transmission between the three stock markets, Panel A in Table 7 provides summary results. As we can see, return transmission became stronger from the US to the other markets but weaker from the UK to the other markets, and return transmission from Japan is not evident in any period. It is notable that in the fourth period, there was return transmission from the US to both the UK and Japan, but we cannot discern any return transmission from the UK to either the US or Japan. This suggests that the strength of the international effects of the US and UK stock markets has recently shifted.

    Table 7.  Summary of the historical transition of return transmission and volatility spillovers between the US, UK, and Japanese stock markets.
    Panel A. Return transmission
    A–1. January 4, 1984, to January 21, 2004
    Receiver
    Transmitter US UK Japan
    US YES NO
    UK YES NO
    Japan NO NO
    A–2. September 5, 1990, to September 22, 2010
    Receiver
    Transmitter US UK Japan
    US NO YES
    UK YES NO
    Japan NO NO
    A–3. June 4, 1997, to May 24, 2017
    Receiver
    Transmitter US UK Japan
    US YES YES
    UK YES NO
    Japan NO NO
    A–4. January 28, 2004, to January 24, 2024
    Receiver
    Transmitter US UK Japan
    US YES YES
    UK NO NO
    Japan NO NO
    Panel B. Volatility spillover
    B–1. January 4, 1984, to January 21, 2004
    Receiver
    Transmitter US UK Japan
    US NO NO
    UK YES YES
    Japan NO NO
    B–2. September 5, 1990, to September 22, 2010
    Receiver
    Transmitter US UK Japan
    US NO NO
    UK YES YES
    Japan YES YES
    B–3. June 4, 1997, to May 24, 2017
    Receiver
    Transmitter US UK Japan
    US NO YES
    UK YES YES
    Japan NO NO
    B–4. January 28, 2004, to January 24, 2024
    Receiver
    Transmitter US UK Japan
    US YES YES
    UK NO YES
    Japan NO NO
    Note: YES denotes the existence of return transmission (volatility spillovers) from the transmitter to the receiver; NO denotes no return transmission (volatility spillover) from the transmitter to the receiver.

     | Show Table
    DownLoad: CSV

    We next examine the historical transition of volatility spillovers between the US, UK, and Japanese stock markets. First, Panel B in Table 2 shows that the volatility spillover parameters ξ1, 2 and ξ3, 2 are statistically significant. That is, during the first period, there were volatility spillovers from the UK to both the US and Japan. Second, Panel B in Table 3 indicates that the volatility spillover parameters ξ1, 2, ξ3, 2, ξ1, 3, and ξ2, 3 are also statistically significant. This indicates that during the second period, there were volatility spillovers from the UK to both the US and Japan, and from Japan to both the US and the UK.

    Third, Panel B in Table 4 shows that the volatility spillover parameters ξ1, 2, ξ3, 1, and ξ3, 2 are statistically significant, meaning that, during the third period, there were volatility spillovers from the US to Japan and from the UK to both the US and Japan. Finally, Panel B in Table 5 identifies that the volatility spillover parameters ξ2, 1, ξ3, 1, and ξ3, 2 are statistically significant. These results show that, during the fourth period, there were volatility spillovers from the US to the UK and Japan, and from the UK to only Japan.

    To make it easier to appreciate the overall situation regarding volatility spillovers, we provide summary results in Panel B of Table 7. From this panel, we can see that volatility spillovers from the US stock market have become gradually stronger, whereas volatility spillovers from Japan are evident only during the second period. It should be noted that as Panel B–4 in Table 7 indicates, during the fourth period, volatility spillovers from the UK to the US previously observed until then have disappeared.

    We emphasize that all the statistically significant spillovers above are always associated with statistically significant negative parameters for δj. This means that all these spillovers are asymmetric, demonstrating the importance of incorporating asymmetric spillovers into our quantitative models for our weekly data analyses.

    We finally examine the correlations between the US, UK, and Japanese stock markets. First, Table 8 shows the constant variances, covariances, and correlations between the US, UK, and Japanese stock market returns for our four periods. The constant correlation values in Table 8 indicate that, from the first to the fourth period, the correlations became gradually higher between the US and Japan and between the UK and Japan, whereas the correlation between the US and the UK became lower during the fourth period, although gradually higher from the first to the third period.

    Table 8.  Variances, covariances, and correlations for the US, UK, and Japanese stock market returns.
    Panel A. January 4, 1984, to January 21, 2004
    US UK Japan
    US 5.314 0.662 0.388
    UK 3.686 5.830 0.333
    Japan 2.483 2.233 7.708
    Panel B. September 5, 1990, to September 22, 2010
    US UK Japan
    US 5.675 0.725 0.455
    UK 4.212 5.949 0.450
    Japan 3.249 3.288 8.975
    Panel C. June 4, 1997, to May 24, 2017
    US UK Japan
    US 5.801 0.772 0.532
    UK 4.666 6.294 0.549
    Japan 3.908 4.199 9.296
    Panel D. January 28, 2004, to January 24, 2024
    US UK Japan
    US 5.269 0.742 0.577
    UK 3.854 5.120 0.631
    Japan 3.757 4.052 8.049
    Note: The six values on and below the diagonal running from upper left to lower right are for the variance-covariance matrix; the three values above the diagonal are for the correlation matrix. The returns for the US, UK, and Japan are for the S & P 500, the FTSE 100, and the TOPIX, respectively.

     | Show Table
    DownLoad: CSV

    In addition, we also plot the DCCs between the US, UK, and Japanese stock markets obtained from our VAR-ST-DCC-AS-MEGARCH model in Figures 35. These figures indicate that, whereas the DCCs are time-varying, they also exhibit a similar tendency. That is, the correlations became gradually higher between the US and Japan and between the UK and Japan, whereas those between the US and the UK became lower in the fourth period following their previous gradual increases.

    Figure 3.  Dynamic conditional correlations between the US and UK stock markets.
    Figure 4.  Dynamic conditional correlations between the US and Japanese stock markets.
    Figure 5.  Dynamic conditional correlations between the UK and Japanese stock markets.

    We further note that Panel D in Figure 3 indicates that around the end of the fourth period, the DCCs between the US and UK stock returns displayed downward trends before and after a jump associated with the COVID-19 pandemic shock. This strengthened interlinkage at the time of the COVID-19 outbreak is consistent with the findings of such existing studies as Akyildirim et al. (2022), Samitas et al. (2022b), Goodell et al. (2023), and Papathanasiou et al. (2023).

    Therefore, we emphasize that for the US and UK stock markets, we can observe signs of their linkage shifts in the DCC evolution towards the end of the fourth period. We believe these shifts are associated with Brexit in 2020 and the effects of the COVID-19 pandemic that emerged in 2020.

    In this section, we discuss how this study differs from other studies, and attempt to derive any implications for academicians and industry practitioners. In addition, we will discuss and interpret the key findings of this study. We believe that through this discussion, the contributions of this study will become much clearer.

    We first discuss the uniqueness of this study. The differences between this study and other studies are as follows. First, this study used weekly sample data to accurately capture the dynamic interactions between the countries that have significant time differences. Most other recent studies have used daily samples (e.g., Liang et al., 2020; So et al., 2021; Asadi et al., 2022), but such an approach is not appropriate when there are significant time differences. In contrast, by analyzing weekly time-series data, we were able to properly capture the return transmission, spillover effects, and DCCs especially between the US and Japan, which have significant time differences.

    Second, this study used four sample periods to appropriately capture the historical changes in the dynamic interactions between the US, the UK, and Japan, and this historical transition of return transmission, volatility spillovers, and DCCs is a new perspective suggested in this study. Other recent studies have mostly used a single sample period (e.g., Sadorsky, 2012; Ji et al., 2019; Liang et al., 2020), but such an approach is not appropriate for analyzing the historical changes in financial market dynamic interactions. In contrast, by analyzing four economically different sample periods, this study was able to properly capture the historical transition of the return transmission, spillover effects, and DCCs between the US, the UK, and Japan.

    The third point pertains to our model, the VAR-ST-DCC-AS-MEGARCH model. The previous studies by Tsuji (2018, 2020) have shown the effectiveness of this model using daily sector stock index data and its bivariate version. In contrast, our current study has demonstrated the effectiveness of the model using weekly overall stock market index data and its trivariate version. Therefore, we believe that the empirical evidence for the effectiveness of the VAR-ST-DCC-AS-MEGARCH model from our current study offers an additional contribution. The fourth point concerns the empirical results. Some previous studies have shown that the spillover effect of the US is significant (e.g., Asadi et al., 2022; Tsuji, 2020). However, to our knowledge, no previous studies have provided statistical evidence indicating that the return transmission and spillover effects of the UK have decreased in recent years.

    Overall, the uniqueness of this paper lies in its provision of a fresh perspective: the historical transition of return transmission, volatility spillovers, and DCCs. With this in mind, our current study analyzed the highly significant issue of international stock market nexuses. We believe that this new perspective sets our study apart from the other studies, and our tests of this new perspective fill a research gap left by existing studies.

    Next, we will discuss the interpretations of our main results. As we showed, our main findings in this study are the weakened role of the UK stock market and the stronger role of the US stock market. To show the soundness of the results derived from our analyses and interpret the findings, we further provide the adjusted price evolution of the three international stock markets—S & P 500 for the US, the FTSE 100 for the UK, and the TOPIX for Japan—for our four sample periods in Figure 6. Specifically, Panels A–D display the time series of the adjusted prices of the three stock indexes. The prices at the beginning of each sample period are adjusted to 100 in our first, second, third, and fourth periods.

    Figure 6.  Adjusted stock price evolution: January 1984 to January 2024.

    These graphical analyses are very simple but highly informative in considering the relations and strength of the three international stock markets. Although all four graphs are very useful for understanding the historical transition of the role and strength of the three markets, the most notable is the price evolution comparison in the fourth period shown in Panel D. That is, as shown in Panel D, since around 2013, the UK stock market has consistently underperformed compared with the US stock market. We believe that this is a result of the EDC, as the EDC had a significant impact on Europe, while it did not have a major effect on the US. Afterward, since around 2020, the UK stock market has underperformed compared with the Japanese stock market. We consider that this is due to the effects of both the COVID-19 outbreak in early 2020 and the somewhat closed-door policy of Brexit also in early 2020. We also believe that the COVID-19 outbreak led to deglobalization and the unwinding of international stock market integration. We thus interpret that both events may accelerate the isolation of the UK in international stock markets. In summary, due to the effects of EDC, the COVID-19 outbreak, and Brexit, the influence of the UK stock market has recently declined, as our results of the historical transition of return transmission, volatility spillovers, and DCCs have demonstrated.

    We also emphasize that as this highly effective graphical analysis indicates, our careful selection and construction of the four sample periods in chronological order, while maintaining consistent sample numbers across all four periods, are appropriate for inspecting the historical transition of return transmission, volatility spillovers, and DCCs. Therefore, we consider that our main findings regarding the weakened role of the UK stock market and the stronger role of the US stock market in the recent period, which were derived from our four sample period analyses, are statistically sound and empirically robust.

    We will now delve deeper into the implications of our study. The implications of the weakening relationship between the US and UK stock markets derived from this study suggest that risk diversification and hedging effects for both countries' equities will become higher than before. We consider that this is beneficial for portfolio managers, strategists, and other practitioners involved in investments and asset management.

    Furthermore, as we demonstrated in Figure 3, around the end of our fourth period, the DCCs between the US and UK stock returns exhibited downward trends both before and after a spike associated with the COVID-19 pandemic shock. The observation that the correlation temporarily increased at the time of the COVID-19 outbreak, but then weakened again, provides valuable and new insights. Therefore, this finding also has significant implications for future academic research on market integration and connectedness.

    This study investigated the historical transition of return transmission, volatility spillovers, and correlations between the US, UK, and Japanese stock markets by applying the VAR-ST-DCC-AS-MEGARCH model. As a result of our rigorous quantitative analysis with a particular focus on the recent state, we derived the following significant findings. We also emphasize that, in this study, we carefully constructed the four analyzing sample periods in chronological order, while keeping the sample numbers consistent across all four periods. Therefore, we consider that the following findings derived from our meticulous analyses are statistically sound and reliable.

    ● First, our analyses clarified that return transmission from the US to the other markets became stronger. Moreover, it is notable that in our most recent period from 2004 to 2024, and in contrast to the US, no return transmission from the UK to the other markets can be observed. This implies that the strength of the international effects of the US and UK stock markets may have recently shifted. This evidence is significant because it demonstrates the existence of a historical transition of stock return transmission between the US, the UK, and Japan; thus, this new evidence is a significant contribution of this study.

    ● Second, our examinations revealed that volatility spillovers from the US to the other markets became stronger whereas those from the UK to the other markets became weaker. Particularly in our most recent period from 2004 to 2024, the previously observed volatility spillovers from the UK to the US disappeared. This is important because it also shows the existence of the historical transition of volatility spillovers between the US, the UK, and Japan, and therefore, this new evidence also demonstrates a significant contribution of this study.

    ● Third, our investigations of the historical constant correlation and DCC values also clarified that stock market connectedness has become gradually tighter between the US and Japan and between the UK and Japan, whereas that between the US and the UK became weaker in the most recent period. We also revealed that the DCCs between the US and UK stock returns particularly showed downward trends toward the end of the most recent period. We consider that this new evidence is also significant as it may signify a changing relationship between the US and UK stock markets.

    ● Fourth, our VAR-DCC model incorporating asymmetric spillovers is well estimated for the US, UK, and Japanese stock returns. This shows that volatility spillovers between the three stock markets are asymmetric, implying the effectiveness of incorporating asymmetry in investigating volatility spillovers in the three international stock markets. We note that the previous studies by Tsuji (2018, 2020) have shown the effectiveness of the asymmetry in this model using daily sector stock index data and its bivariate version. In contrast, our current study has demonstrated the effectiveness of the asymmetry in this model using weekly overall stock market index data and its trivariate version. Therefore, we believe that the empirical evidence showing the effectiveness of the asymmetry in the VAR-ST-DCC-AS-MEGARCH model from our current study is an additional contribution to the body of literature and is particularly interesting from a quantitative methodological viewpoint.

    ● Fifth, our LR tests showed that the skew-t errors incorporated into our quantitative model were effective in estimating the dynamic linkages between the three stock markets. Our analyses also suggested that the skewness of stock returns has become gradually stronger, indicating the increasing effectiveness of incorporating return skewness into econometric modeling of international stock returns as in our current study. We emphasize that our present study has evidenced the effectiveness of the incorporated skewness in the VAR-ST-DCC-AS-MEGARCH model by using different data and a different version of the model than those used in Tsuji (2018, 2020). Hence, this evidence is also an additional contribution to existing research and of great benefit from the viewpoint of quantitative modeling.

    ● Sixth, in addition to the aforementioned points, we have further derived and presented significant and beneficial interpretations and implications through discussions. This is another novel contribution of our work. These interpretations, implications, and our new perspective of the historical transition of return transmission, volatility spillovers, and DCCs should be highly meaningful not only for academic researchers but also for industry practitioners.

    The quantitative analyses performed in this study have uncovered the historical transition in return transmission, volatility spillovers, and DCCs between the US, UK, and Japanese stock markets. We consider that these new findings between the three major markets from our analysis are insightful for the fields of both economics and finance because the findings prove our novel perspective on the shifting linkages between the international stock markets. We therefore trust that the evidence, along with the rich interpretations and implications derived from our current study, will significantly contribute to the existing body of literature and future quantitative research in finance and economics.

    The author declares he has not used Artificial Intelligence (AI) tools in the creation of this article.

    The author is very grateful to Zhenghui Li (Editor-in-Chief), Norman R. Swanson (Editor-in-Chief), and Yunyan Zhang (Assistant Editor) for their skillful and thoughtful editorship of this paper. The author thanks anonymous reviewers for their supportive and constructive comments on this paper. The author also thanks the financial support provided by the Japan Society for the Promotion of Science Grant-in-Aid for Scientific Research and the Chuo University Personal Research Grant. Finally, the author deeply thanks all the editors of this journal for their kind attention to this paper.

    The author declares no conflicts of interest in this paper.



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