Received: April 26, 2024
Accepted: November 28, 2024
Objective: This paper examines the interconnectedness of stock market indices between the United States and four Latin American countries: Colombia, Brazil, Mexico, and Chile. Particularly, it focuses on linkages and spillover effects, analyzing both the tails and the mean of the distribution.
Design/Methodology: To address this gap identified in the literature, this study investigates the pre- and post-COVID-19 periods using the Quantile Vector Autoregression (QVAR) approach.
Findings: The analysis revealed significant time variations in co-movements between stock indices, with notable peaks during the 2014–2017 and 2020–2021 periods. These peaks correspond to OPEC’s strategic shift in oil production and the global COVID-19 pandemic. Connectedness levels above 50 % underscore a high degree of interdependence, with the strongest connectedness observed in extreme quantiles, which signals increased risks during critical market conditions.
Conclusions: This study identified significant volatility interconnectedness among U.S. and Latin American stock indices, with peaks during major global events such as OPEC’s 2014 strategy shift and the COVID-19 pandemic. Brazil emerges as a key driver of regional volatility transmission. Analysis of extreme quantiles revealed heightened spillovers during turbulent periods, underscoring increased market risk. These findings emphasize the impact of geopolitical and economic factors on market dynamics and offer valuable insights for investors, risk managers, and policymakers to navigate periods of elevated market uncertainty.
Originality: These findings highlight pronounced volatility spillovers in the extreme tails of the distribution, accentuating increased uncertainty and risks associated with significant market fluctuations.
Keywords: market connectedness, financial contagion, stock market spillover, Quantile Vector Autoregression (QVAR), volatility, JEL codes: D52, G1, G15.
Objetivo: analizar la interconectividad de los índices bursátiles entre Estados Unidos y cuatro países de América Latina: Colombia, Brasil, México y Chile. Para ello se examinó el vínculo y los efectos de derrame, enfocándose específicamente en la cola y en la parte media de la distribución.
Metodología: al tratar esta falta en la literatura, se abarcan los períodos previos y posteriores a la pandemia por COVID-19, empleando el enfoque de vectores autorregresivos cuantílico (QVAR, por sus siglas en inglés).
Resultados: se observaron variaciones temporales significativas en los comovimientos entre índices, alcanzando un pico notable durante 2014-2017 y 2020-2021, coincidiendo con el cambio estratégico en la producción de petróleo de la Organización de Países Exportadores de Petróleo (OPEP) y la crisis pandémica global. La conectividad, que supera el 50 %, subraya una interdependencia sustancial, con una máxima conectividad en cuantiles extremos, lo que señala un aumento del riesgo durante extremos críticos del mercado.
Conclusiones: El estudio revela una interconexión significativa de la volatilidad entre los índices bursátiles de EE. UU. y América Latina, con picos durante eventos globales como el cambio estratégico de la OPEP en 2014 y la pandemia de COVID-19. Brasil desempeña un papel clave en la transmisión de volatilidad regional. Los cuantiles extremos destacan un aumento en los desbordamientos de volatilidad durante períodos turbulentos, lo que subraya un mayor riesgo en los mercados. Estos hallazgos ofrecen valiosos conocimientos para inversores, gestores de riesgos y responsables políticos para afrontar períodos de alta incertidumbre en los mercados.
Originalidad: estos hallazgos destacan los notables desbordes de volatilidad en las colas más extremas de la distribución, acentuando la incertidumbre y los riesgos elevados asociados con fluctuaciones significativas del mercado.
Palabras clave: conectividad del mercado, contagio del mercado financiero, vectores autorregresivos cuantílico (QVAR), volatilidad del mercado, Códigos JEL: D52, G1, G15
Financial markets, particularly those within the same geographic region, exhibit varying degrees of interconnectedness (
Latin American stock markets, despite their predominantly low market capitalization, play a critical role in economic growth by facilitating business development and state financing. However, they are also subject to heightened volatility compared to their developed counterparts (
Several studies in the field have demonstrated the interconnectedness between the stock markets of Latin American countries and the U.S., particularly during periods of crisis (
This paper addresses a critical gap in the literature by examining the interconnectedness and volatility spillovers in the U.S. market before and after the COVID-19 pandemic. By analyzing spillovers and interconnectedness across different quantiles of market volatility, it offers deeper insights into the varying degrees of market interdependence during both stable and turbulent periods. To achieve this, the study employs the
The paper is structured as follows. Section 1 outlines the context, motivation, and main research questions. Section 2 presents relevant literature and the conceptual basis for the research. Section 3 describes the data, information sources, and methods used for analysis. Section 4 reports the main findings, followed by a discussion in Section 5 that contextualizes the results in relation to the research objectives and existing literature. Finally, Section 6 provides a summary of the key findings and their implications.
The study conducted by
According to
During times of crisis, regional markets tend to become more integrated, while the U.S. market tends to distance itself from the rest of the world, as noted by
The COVID-19 pandemic has intensified these dynamics, with a more pronounced impact on stock returns in emerging markets than in developed ones (
Regarding emerging economies,
The integration of Latin American financial markets has been widely studied over the past decade (
Other studies, including those by
A key area of research has been the Latin American Integrated Market (abbreviated MILA in Spanish), initially formed by Chile, Colombia, and Peru (
In a broader context,
In light of the above, this study examines the daily returns of benchmark stock indices in the U.S. (S&P 500), Colombia (COLCAP), Brazil (Bovespa), Mexico (IPC), and Chile (IPSA) from February 10, 2014, to February 9, 2024. Stock index data were obtained from the CEIC Data and Federal Reserve Bank of St. Louis databases, as shown in Table 1. The sample included 2,217 observations, with index values assumed to remain constant on non-working days.
Variable | Description | Source |
| SP | Dow Jones Indices LLC: S&P 500 | Federal Reserve Bank of St. Louis |
| RCOL | Colombian Stock Exchange: COLCAP index | CEIC Data |
| RBO | Brazil Bolsa Balcão: Bovespa index | CEIC Data |
| RIPC | Mexican Stock Exchange: IPCindex | CEIC Data |
| RIPSA | Santiago Stock Exchange: IPSA index | CEIC Data |
During the study period, several significant events influenced the fluctuation of the stock market indices, as illustrated in Figure 1. In early 2016, Brazil experienced a political crisis triggered by corruption scandals at Petrobras and high inflation (10.7 %). As a result, the Bovespa Index fell by 6.5 %. This downturn was further exacerbated by declining oil prices, which negatively affected Latin American oil-exporting countries.
In 2018, the U.S.–China trade war introduced uncertainty in global financial markets, destabilizing stock market indices in Latin America. The COVID-19 pandemic in 2020 had a profound impact on financial markets, resulting in a sharp drop in oil prices and widespread declines in stock market indices. At the end of 2021, the region witnessed a record number of Initial Public Offerings (IPOs), which mostly benefited Brazil and had a positive effect on the Bovespa index and other stock indices in the region.
A similar behavior was observed in the logarithmic returns of the stock indices (Figure 2) between 2020 and 2022, reflecting significant volatility and trends in the financial markets. In 2020, the logarithmic return graphs showed a marked drop in stock market indices, which coincided with the onset and spread of the COVID-19 pandemic. Throughout the analyzed period, there was significant uncertainty and market volatility, as evidenced by the sharp fluctuations in logarithmic returns.
Additionally, Figure 2 highlights similarities in the behavior of logarithmic returns between RCOL and RIPSA around 2022, with the COLCAP emerging as the region’s best-performing index, recording a 15 % increase.
Table 2 presents the descriptive statistics of the logarithmic returns for the RCOL, RBO, RIPC, RIPSA, and SP variables. The results indicate varying levels of dispersion and leftward skewness across the variables. RBO and SP exhibited greater dispersion, as reflected in their higher standard deviations. Furthermore, RCOL showed a negative coefficient of variation, suggesting an atypical dispersion relative to its mean. Measures of skewness and kurtosis indicate leftward skewness and increased concentration in the tails of the distributions of all variables.
| RCOL | RBO | RIPC | RIPSA | SP | |
| Observations | 2217 | 2217 | 2217 | 2217 | 2217 |
| Median | 9.582×10-5 | 2.539×10-4 | 1.024×10-4 | 1.253×10-4 | 2.986×10-4 |
| Mean | -3.396×10-5 | 1.934×10-4 | 6.993×10-5 | 1.066×10-4 | 2.012×10-4 |
| Std. deviation | 0.005 | 0.007 | 0.004 | 0.005 | 0.005 |
| Coefficient of variation | -160.183 | 36.904 | 64.324 | 50.358 | 25.144 |
| MAD robust | 0.004 | 0.006 | 0.004 | 0.003 | 0.003 |
| Skewness | -0.999 | -0.727 | -0.327 | -1.057 | -0.413 |
| Kurtosis | 28.507 | 10.545 | 3.495 | 19.072 | 9.784 |
| Minimum | -0.070 | -0.069 | -0.029 | -0.061 | -0.043 |
| Maximum | 0.054 | 0.057 | 0.023 | 0.040 | 0.039 |
| 25th percentile | -0.002 | -0.004 | -0.002 | -0.002 | -0.002 |
| 50th percentile | 9.582×10-5 | 2.539×10-4 | 1.024×10-4 | 1.253×10-4 | 2.986×10-4 |
| 75th percentile | 0.002 | 0.004 | 0.003 | 0.003 | 0.003 |
| Sum | -0.075 | 0.429 | 0.155 | 0.236 | 0.446 |
This study extends the Vector Autoregression (VAR) framework by incorporating the
The employed technique decomposes the forecast error variance of a given variable into contributions from shocks to all other variables, allowing for the quantification of each shock’s impact. Simultaneously, these measures capture the overall degree of interdependence between two variables, considering both the influence of one on the other and vice versa. They also summarize the overall interconnectedness within the entire system, providing a single metric for comparison across different scenarios.
All these methodologies are grounded in the vector autoregressive model proposed by
\[ x_t = \mu(\tau) + \sum_{i=1}^{p} \Phi_i x_{t-j} + \varepsilon_t(\tau) \tag{1} \]
Here, 𝑥𝑡 represents a 𝑘𝑥1 vector of endogenous variables. In the context of examining a given quantile, 𝝁(𝜏) is a 𝑘𝑥1 vector of conditional means, where 𝜏 denotes quantiles within the range [0,1]. The parameter 𝑝 indicates the number of lags, 𝛷𝑖 represents the 𝑘𝑥𝑘 matrix of coefficients, and 𝜀𝑡 is the 𝑘𝑥1 white noise vector. This system of equations allows for the exploration of how shocks in one variable affect another.
The Generalized Forecast Error Variance Decomposition (GFEVD) is a statistical technique used to quantify the effect of a shock in one variable (𝑗) on another variable (j), as defined in Equation 2:
\[ \varnothing^{g}_{ij}(H) = \frac{ \Sigma(\tau)^{-1}_{ii} \sum_{h=0}^{H-1} \left( e_i' \phi_h(\tau) \Sigma(\tau) e_j \right) ^2 }{ \sum_{h=0}^{H-1} \left( e_i' \phi_h(\tau) \Sigma(\tau) \phi_h(\tau)' e_j \right) } \tag{2} \]
Equation 2 is then normalized using a zero vector, 𝑒𝑖, which has a value of one exclusively in its 𝑖 ‒ 𝑡ℎ element (Equation 3):
\[ \tilde{\varnothing}^{g}_{ij}(H) = \varnothing^{g}_{ij}(H) \left[ \sum_{j=1}^{k} \Phi^{g}_{ij}(H) \right]^{-1} \tag{3} \]
After normalization—isolating the impact of variable 𝑖 on variable 𝑗—the total directional connectedness is computed using Equation 4:
\[ s^{g}_{i \rightarrow j}(H) = \sum_{j=1,\,i \ne j}^{k} \tilde{\varnothing}^{g}_{ij}(H) \tag{4} \]
For the opposite direction of influence, Equation 5 measures the effect of variable 𝑗 on variable
\[ s^{g}_{j \rightarrow i}(H) = \sum_{i=1, \,i \ne j}^{k} \tilde{\varnothing}^{g}_{ij}(H) \tag{5} \]
Finally, Equation 6 defines the Total Connectedness Index (TCI), which quantifies the extent of interconnectedness between time series.
$$TCI(H) = \frac{\sum_{i,j=1, i \neq j}^{k} \tilde{\theta}_{ij}^{g}(H)}{k-1} \tag{6} $$
The purpose of this study is to analyze the dynamic interconnectedness of volatility across prominent stock indices in the Americas: S&P 500 (U.S.), COLCAP (Colombia), Bovespa (Brazil), IPC (Mexico), and IPSA (Chile). Descriptive statistics were calculated for different time periods to characterize the data sample more accurately. Table 3 presents the chronological division of the main sample into three periods: before the COVID-19 pandemic (11/02/2014–4/02/2020), during the COVID-19 pandemic (5/02/2020–1/07/2021), and after the COVID-19 pandemic (2/07/2021–9/02/2024). This classification enables an examination of the behavior and variations in the dispersion measures of the studied variables during periods of crisis and recovery.
| RCOL | RBO | RIPC | RIPSA | SP | |
| 11/02/2014–4/02/2020 | |||||
| Observations | 1313 | 1313 | 1313 | 1313 | 1313 |
| Mean | 3.374×10-5 | 2.926×10-4 | 3.834×10-5 | 9.524×10-5 | 2.003×10-4 |
| Std. deviation | 0.004 | 0.007 | 0.004 | 0.004 | 0.004 |
| Coefficient of variation | 115328 | 22308 | 103638 | 38659 | 18684 |
| Skewness | -0.229 | -0.129 | -0.324 | 0.489 | -0.526 |
| Kurtosis | 2.761 | 1.753 | 4.095 | 6.986 | 2.734 |
| 5/02/2020–1/07/2021 | |||||
| Observations | 318 | 318 | 318 | 318 | 318 |
| Mean | -3.628×10-4 | 1.145×10-4 | 1.527×10-4 | -9.813×10-5 | 3.688×10-4 |
| Std. deviation | 0.009 | 0.011 | 0.006 | 0.009 | 0.008 |
| Coefficient of variation | -25483 | 95724 | 41672 | -95762 | 22319 |
| Skewness | -1.478 | -1.242 | -0.564 | -1.682 | -0.390 |
| Kurtosis | 20.180 | 11.140 | 2.489 | 10.446 | 7.363 |
| 2/07/2021–9/02/2024 | |||||
| Observations | 587 | 587 | 587 | 587 | 587 |
| Mean | -3.556×10-7 | 7.108×10-6 | 9.691×10-5 | 2.451×10-4 | 1.159×10-4 |
| Std. deviation | 0.006 | 0.006 | 0.004 | 0.006 | 0.005 |
| Coefficient of variation | -15845486 | 797165 | 45275 | 22638 | 46252 |
| Skewness | 0.484 | -0.179 | 0.088 | 0.562 | -0.224 |
| Kurtosis | 7.291 | 1.160 | 0.537 | 6.106 | 1.644 |
Between February 11, 2014, and February 4, 2020, the average logarithmic returns of Latin American financial indices generally increased. The RCOL, RIPC, RIPSA, and SP indices recorded positive returns, with the RBO index exhibiting the highest deviation. However, a notable shift occurred between February 5, 2020, and July 1, 2021. During this period of market uncertainty and volatility, the RCOL, RIPC, and SP indices experienced negative average returns and increased volatility in the averages.
Between July 2, 2021, and February 9, 2024, the average logarithmic returns displayed a mixed trend. The indices showed slightly positive returns and the variation in averages moderated compared to the previous period. This suggests a degree of stabilization or normalization in the regional financial markets.
Table 4 presents the Pearson correlation coefficients and corresponding p-values for the variables. The results indicate moderate positive correlations between variable pairs, implying similar relationships between them.
| Variable | RCOL | RBO | RIPC | RIPSA | SP | ||||||||
| 1. RCOL | Pearson's r | — | |||||||||||
| p-value | — | ||||||||||||
| 2. RBO | Pearson's r | 0.449 | — | ||||||||||
| p-value | < .001 | — | |||||||||||
| 3. RIPC | Pearson's r | 0.406 | 0.521 | — | |||||||||
| p-value | < .001 | < .001 | — | ||||||||||
| 4. RIPSA | Pearson's r | 0.435 | 0.425 | 0.412 | — | ||||||||
| p-value | < .001 | < .001 | < .001 | — | |||||||||
| 5. SP | Pearson's r | 0.429 | 0.544 | 0.564 | 0.410 | — | |||||||
| p-value | < .001 | < .001 | < .001 | < .001 | — | ||||||||
To estimate the models using the methodologies proposed by
A 250-day window was selected to balance the need for capturing significant market dynamics with computational efficiency. This window size aligns with established practices in financial econometrics research. Similarly, a 5-day horizon was chosen to assess connectedness within a timeframe relevant to the data frequency and the spillover effects under investigation.
Figure 3 illustrates the dynamic TCI, highlighting a significant level of co-movement between the analyzed indices. However, this interconnectedness exhibited substantial temporal variation, with peak levels observed during the 2014–2017 and 2020–2021 periods. The 2014–2017 peak coincides with OPEC’s (Organization of the Petroleum Exporting Countries) strategic shift toward increased oil production. As most analyzed indices represent economies heavily reliant on commodity exports, this oil price volatility spillover likely contributed to heightened interconnectedness. The 2020–2021 peak, for its part, aligns with the global COVID-19 pandemic, a time of unprecedented economic and financial distress. This widespread external shock likely intensified market movements, driving the observed volatility co-movement among the indices.
Figure 4 provides a more detailed examination of the individual volatility interconnectedness of the S&P 500 (SP), COLCAP (RCOL), Bovespa (RBO), IPC (RIPC), and IPSA (RIPSA) indices. It compares their volatility dynamics with the entire system under study. Notably, the results reveal a general pattern of similar behavior across all indices, suggesting a degree of interconnectedness.
Figure 5 examines the dominant roles of each index as either transmitters or receivers of volatility over the analyzed period. The results reveal distinctive patterns. For instance, the COLCAP index (RCOL) primarily functions as a net receiver of volatility from other markets, with the IPSA index (RIPSA) being the exception. These two indices exhibit a reciprocal relationship, alternately transmitting and receiving volatility depending on the period.
The Bovespa index (RBO) plays a more dynamic role, shifting between transmitting and receiving volatility. However, it acts as a dominant transmitter to the COLCAP (RCOL) and IPSA (RIPSA) indices in most cases. Similarly, the IPC index (RIPC) functions as both a transmitter and a receiver depending on the period, but it consistently transmits volatility to the IPSA index (RIPSA), suggesting a unidirectional influence. The S&P 500 (SP), for its part, consistently acts as a total transmitter to the COLCAP (RCOL) and IPSA (RIPSA) indices, and its interactions with the other indices vary over time.
Table 6 reports volatility spillovers across various quantiles (5th, 10th, 20th, 30th, 40th, 50th, 60th, 70th, 80th, 90th, and 95th percentiles), highlighting the estimated contributions to forecast error variance from market 𝑖 impacting market 𝑗. The row sums indicate contributions received from other markets, while the column sums represent contributions to other markets.
| Variable | Quantile | RCOL | RBO | RIPC | RIPSA | SP | FROM |
| RCOL | Q95 | 27.99 | 18.11 | 18.09 | 17.91 | 17.90 | 72.01 |
| Q90 | 32.44 | 17.37 | 16.95 | 16.45 | 16.79 | 67.56 | |
| Q80 | 41.89 | 15.31 | 14.72 | 13.85 | 14.23 | 58.11 | |
| Q70 | 51.30 | 12.94 | 12.62 | 11.30 | 11.85 | 48.70 | |
| Q60 | 59.00 | 10.87 | 10.47 | 9.63 | 10.04 | 41.00 | |
| Q50 | 59.58 | 10.84 | 10.33 | 9.30 | 9.96 | 40.42 | |
| Q40 | 60.04 | 10.51 | 10.45 | 9.39 | 9.60 | 39.96 | |
| Q30 | 52.14 | 12.64 | 12.65 | 10.94 | 11.63 | 47.86 | |
| Q20 | 41.98 | 15.26 | 15.18 | 13.77 | 13.81 | 58.02 | |
| Q10 | 31.08 | 17.64 | 17.46 | 17.02 | 16.79 | 68.92 | |
| Q05 | 26.55 | 18.48 | 18.33 | 18.13 | 18.52 | 73.45 | |
| RBO | Q95 | 17.58 | 26.95 | 19.06 | 17.55 | 18.86 | 73.05 |
| Q90 | 16.47 | 30.31 | 18.46 | 16.56 | 18.20 | 69.69 | |
| Q80 | 13.88 | 38.11 | 17.00 | 14.49 | 16.53 | 61.89 | |
| Q70 | 11.39 | 46.53 | 15.26 | 12.13 | 14.70 | 53.47 | |
| Q60 | 9.41 | 53.76 | 13.24 | 10.50 | 13.09 | 46.24 | |
| Q50 | 9.13 | 54.42 | 13.03 | 10.35 | 13.07 | 45.58 | |
| Q40 | 9.14 | 54.05 | 12.88 | 10.75 | 13.18 | 45.95 | |
| Q30 | 10.85 | 48.04 | 14.96 | 12.01 | 14.14 | 51.96 | |
| Q20 | 13.52 | 39.35 | 16.82 | 14.45 | 15.85 | 60.65 | |
| Q10 | 16.51 | 30.56 | 18.14 | 16.90 | 17.89 | 69.44 | |
| Q05 | 17.77 | 26.30 | 18.81 | 18.27 | 18.85 | 73.70 | |
| RIPC | Q95 | 17.26 | 18.81 | 26.53 | 17.92 | 19.48 | 73.47 |
| Q90 | 15.78 | 18.35 | 30.08 | 16.49 | 19.30 | 69.92 | |
| Q80 | 12.91 | 16.93 | 37.54 | 14.20 | 18.42 | 62.46 | |
| Q70 | 10.52 | 15.12 | 44.97 | 11.92 | 17.47 | 55.03 | |
| Q60 | 8.72 | 13.23 | 51.51 | 10.36 | 16.18 | 48.49 | |
| Q50 | 8.21 | 13.01 | 52.40 | 10.33 | 16.05 | 47.60 | |
| Q40 | 8.42 | 12.90 | 52.54 | 10.63 | 15.51 | 47.46 | |
| Q30 | 10.21 | 14.89 | 46.19 | 11.99 | 16.72 | 53.81 | |
| Q20 | 12.88 | 16.69 | 38.16 | 14.35 | 17.92 | 61.84 | |
| Q10 | 15.94 | 18.14 | 29.99 | 16.90 | 19.02 | 70.01 | |
| Q05 | 17.54 | 18.92 | 25.97 | 17.97 | 19.60 | 74.03 | |
| RIPSA | Q95 | 17.74 | 18.51 | 18.89 | 26.80 | 18.06 | 73.20 |
| Q90 | 16.64 | 17.76 | 17.81 | 30.97 | 16.82 | 69.03 | |
| Q80 | 13.71 | 16.03 | 15.80 | 39.99 | 14.48 | 60.01 | |
| Q70 | 11.21 | 13.65 | 13.80 | 49.33 | 12.01 | 50.67 | |
| Q60 | 9.39 | 11.90 | 12.11 | 56.36 | 10.24 | 43.64 | |
| Q50 | 9.03 | 11.56 | 11.95 | 57.05 | 10.42 | 42.95 | |
| Q40 | 9.01 | 11.82 | 12.28 | 55.97 | 10.92 | 44.03 | |
| Q30 | 10.64 | 13.23 | 13.80 | 50.62 | 11.71 | 49.38 | |
| Q20 | 13.47 | 15.56 | 16.12 | 40.75 | 14.10 | 59.25 | |
| Q10 | 16.59 | 17.58 | 18.18 | 30.64 | 17.01 | 69.36 | |
| Q05 | 18.16 | 18.52 | 18.76 | 26.19 | 18.38 | 73.81 | |
| SP | Q95 | 17.07 | 18.86 | 19.72 | 17.58 | 26.77 | 73.23 |
| Q90 | 15.74 | 18.40 | 19.38 | 15.85 | 30.63 | 69.37 | |
| Q80 | 12.98 | 16.72 | 18.51 | 13.28 | 38.51 | 61.49 | |
| Q70 | 10.50 | 14.77 | 17.75 | 10.57 | 46.40 | 53.60 | |
| Q60 | 8.81 | 12.94 | 16.41 | 8.89 | 52.96 | 47.04 | |
| Q50 | 8.55 | 12.79 | 16.03 | 8.86 | 53.77 | 46.23 | |
| Q40 | 8.15 | 13.07 | 15.51 | 9.38 | 53.90 | 46.10 | |
| Q30 | 10.13 | 14.14 | 17.07 | 10.38 | 48.27 | 51.73 | |
| Q20 | 12.60 | 15.93 | 18.28 | 13.01 | 40.17 | 59.83 | |
| Q10 | 15.99 | 17.97 | 19.22 | 16.09 | 30.72 | 69.28 | |
| Q05 | 17.92 | 18.86 | 19.58 | 17.58 | 26.07 | 73.93 | |
| TO | Q95 | 69.65 | 74.29 | 75.76 | 70.96 | 74.30 | 364.96 |
| Q90 | 64.63 | 71.88 | 72.60 | 65.36 | 71.10 | 345.57 | |
| Q80 | 53.47 | 64.99 | 66.02 | 55.82 | 63.65 | 303.95 | |
| Q70 | 43.61 | 56.48 | 59.43 | 45.92 | 56.03 | 261.48 | |
| Q60 | 36.34 | 48.93 | 52.22 | 39.38 | 49.54 | 226.42 | |
| Q50 | 34.93 | 48.20 | 51.34 | 38.83 | 49.49 | 222.79 | |
| Q40 | 34.72 | 48.31 | 51.12 | 40.14 | 49.21 | 223.50 | |
| Q30 | 41.84 | 54.91 | 58.48 | 45.33 | 54.18 | 254.75 | |
| Q20 | 52.47 | 63.43 | 66.41 | 55.59 | 61.69 | 299.58 | |
| Q10 | 65.03 | 71.33 | 73.01 | 66.91 | 70.73 | 347.01 | |
| Q05 | 71.38 | 74.78 | 75.48 | 71.94 | 75.34 | 368.92 | |
| Inc.Own | Q95 | 97.63 | 101.24 | 102.28 | 97.77 | 101.07 | cTCI/TCI |
| Q90 | 97.06 | 102.19 | 102.68 | 96.34 | 101.73 | cTCI/TCI | |
| Q80 | 95.37 | 103.10 | 103.56 | 95.81 | 102.16 | cTCI/TCI | |
| Q70 | 94.91 | 103.01 | 104.40 | 95.25 | 102.43 | cTCI/TCI | |
| Q60 | 95.33 | 102.69 | 103.73 | 95.74 | 102.50 | cTCI/TCI | |
| Q50 | 94.50 | 102.63 | 103.73 | 95.88 | 103.25 | cTCI/TCI | |
| Q40 | 94.76 | 102.35 | 103.66 | 96.12 | 103.11 | cTCI/TCI | |
| Q30 | 93.98 | 102.95 | 104.67 | 95.96 | 102.45 | cTCI/TCI | |
| Q20 | 94.45 | 102.78 | 104.57 | 96.34 | 101.86 | cTCI/TCI | |
| Q10 | 96.12 | 101.88 | 103.00 | 97.55 | 101.45 | cTCI/TCI | |
| Q05 | 97.92 | 101.08 | 101.45 | 98.13 | 101.41 | cTCI/TCI |
As observed, the interconnectedness between all markets is high, with a consistent pattern emerging across all variables. Notably, volatility spillovers are significantly more pronounced at the extreme tails of the distribution (both higher and lower quantiles). This finding emphasizes the heightened risk and uncertainty associated with extreme market movements.
Beyond identifying patterns, the analysis underscores the amplification of volatility in extreme conditions. This serves as a reminder for investors and risk managers to pay close attention to market behavior during turbulent periods. Understanding these quantile-dependent spillovers can help investors to make more informed decisions and policymakers to refine risk management strategies, allowing them to navigate periods of extreme market volatility with greater confidence.
Figure 6 shows the interconnectedness within the economic system across various quantiles, with warmer tones indicating higher connectedness levels. Remarkably, connectedness consistently exceeds the 50% threshold throughout the analyzed periods, signaling a significant degree of interdependence. Furthermore, the highest connectedness levels occur at the extremes of the quantiles.
Between 2014 and 2017, strong interconnectedness is observed, suggesting substantial cohesion within the economic system. Connectedness reaches its pinnacle from 2020 to 2021, coinciding with the economic disruptions caused by the COVID-19 pandemic. This surge in connectedness during the pandemic shock underscores the profound challenges faced by the economic system during this period.
Furthermore, it is important to note the impact of OPEC’s policies between 2014 and 2017, as these geopolitical and economic factors likely played a significant role in the heightened interconnectedness observed during that time.
To rigorously assess robustness, the TCI was calculated three times using windows of 150, 200, and 250 days, respectively. As shown in Figure 7, the three TCI series exhibited similar behavior, demonstrating the consistency of the analysis regardless of the selected index. This confirms that comparable cases of volatility fluctuations across various stock market scenarios are effectively captured.
This study examined the dynamic interconnectedness of volatility among major stock indices in the Americas. The findings revealed a high degree of co-movement between these markets, with peaks in interconnectedness during 2014–2017 and 2020–2021, which coincide with OPEC’s production strategies (
The results presented in this study highlight Brazil’s significant influence in transmitting volatility to other markets, including the U.S. and Mexico. This finding is consistent with prior research by
The analysis of each index’s volatility indicated similar behavior, suggesting a strong interrelation between them. The S&P 500 consistently transmits volatility to Latin American markets, such as COLCAP (Colombia) and IPSA (Chile), reinforcing the dominant role of the U.S. market during crises (
Furthermore, the results of this study align with those reported by
Drawing on the work of
The dominant role of the S&P 500 in transmitting volatility to the COLCAP and IPSA indices further supports the findings of
The identification of interconnectedness peaks during specific events, such as OPEC’s policies in 2014–2017 and the COVID-19 pandemic in 2020–2021, adds a new dimension to the analysis of the impact of financial crises on these markets conducted by
This paper provides a comprehensive analysis of the dynamic interconnectedness of volatility among major stock indices in the Americas. Using advanced methodologies based on Quantile Vector Autoregression (QVAR) and volatility transmission quantification techniques, it offers a nuanced understanding of the intricate relationships between stock markets across different quantiles. The analysis focused on benchmark indices from the U.S., Colombia, Brazil, Mexico, and Chile over the period from February 10, 2014, to February 9, 2024.
The findings revealed significant co-movement between the analyzed indices, with distinct peaks in interconnectedness during the 2014–2017 and 2020–2021 periods. These peaks coincide with notable global events, such as OPEC’s strategic shift in 2014 and the unprecedented economic disruptions caused by the COVID-19 pandemic in 2020. The study also delves into the roles of individual indices as volatility transmitters or receivers, identifying unique patterns for each and highlighting Brazil’s prominent role in volatility transmission in the region.
Moreover, the analysis emphasizes the importance of considering extreme quantiles in volatility spillover research, as interconnectedness tends to intensify during turbulent periods. Volatility spillovers are particularly pronounced in the extreme tails of the distribution, reinforcing the increased risk and uncertainty associated with extreme market movements.
The results presented here contribute to the existing literature by shedding light on the intricate dynamics of volatility transmission across diverse stock markets. They also underscore the influence of geopolitical and economic factors in shaping the interconnectedness of financial markets. Finally, the paper highlights the practical implications of its findings, providing valuable insights to investors, risk managers, and policymakers for informed decision-making during periods of heightened market volatility.
The authors declare that they have no known competing financial interests or personal relationships that could have influenced the work reported in this paper. This research received no external financial or non-financial support. There are no relevant relationships, patents, or intellectual property rights associated with this work, and no additional disclosures.
All authors contributed significantly to the development of this article, with responsibilities as follows:
Juan Manuel Candelo-Viáfara: Methodology, Conceptualization, Software.
María del Pilar Rivera-Diaz: Formal analysis, Writing - Original Draft, Writing - Review & Editing.
Juan Esteban Orrego- Reyes: Data Curation, Visualization.