| Literature DB >> 35070642 |
Mudassar Hasan1, Muhammad Abubakr Naeem2,3, Muhammad Arif4, Syed Jawad Hussain Shahzad5,6, Xuan Vinh Vo7.
Abstract
We examine the dynamics of liquidity connectedness in the cryptocurrency market. We use the connectedness models of Diebold and Yilmaz (Int J Forecast 28(1):57-66, 2012) and Baruník and Křehlík (J Financ Econom 16(2):271-296, 2018) on a sample of six major cryptocurrencies, namely, Bitcoin (BTC), Litecoin (LTC), Ethereum (ETH), Ripple (XRP), Monero (XMR), and Dash. Our static analysis reveals a moderate liquidity connectedness among our sample cryptocurrencies, whereas BTC and LTC play a significant role in connectedness magnitude. A distinct liquidity cluster is observed for BTC, LTC, and XRP, and ETH, XMR, and Dash also form another distinct liquidity cluster. The frequency domain analysis reveals that liquidity connectedness is more pronounced in the short-run time horizon than the medium- and long-run time horizons. In the short run, BTC, LTC, and XRP are the leading contributor to liquidity shocks, whereas, in the long run, ETH assumes this role. Compared with the medium term, a tight liquidity clustering is found in the short and long terms. The time-varying analysis indicates that liquidity connectedness in the cryptocurrency market increases over time, pointing to the possible effect of rising demand and higher acceptability for this unique asset. Furthermore, more pronounced liquidity connectedness patterns are observed over the short and long run, reinforcing that liquidity connectedness in the cryptocurrency market is a phenomenon dependent on the time-frequency connectedness.Entities:
Keywords: Cryptocurrencies; Liquidity; Time–frequency connectedness
Year: 2022 PMID: 35070642 PMCID: PMC8753850 DOI: 10.1186/s40854-021-00308-3
Source DB: PubMed Journal: Financ Innov ISSN: 2199-4730
Summary of literature
| No | References | Empirical model (s) | Data period | Variables used | Key findings |
|---|---|---|---|---|---|
| 1 | Omane-Adjepong and Alagidede ( | Multiscale wavelet method; Linear and nonlinear causality; GJR-GARCH | 8 May 2014 to 12 February 2018 | BitShare, Bitcoin, Litecoin, Ripple, Monero, Stellar, and DASH | Pairwise ranking for diversification and multiple correlations exist; returns (volatility) interactions are scale- and proxy-sensitive; relatively efficient diversification over the short- and medium-terms; and the direction of shock transmission seems non-homogeneous |
| 2 | Balli et al. ( | Baruník and Křehlík ( | 5 August 2014 to 23 July 2018 | Bitcoin, Litecoin, Ripple, Monero, Stellar, Dash, EPU Index, VIX, OVX, and GVZ | Despite drift resemblance across all phases, the short-term connectedness is considerably higher than the medium- and long-term counterparts; increasing connectedness coincides with the popularity of cryptocurrencies; rising economic uncertainty leads to decreasing connectedness |
| 3 | Zięba et al. ( | Minimum-Spanning Tree (MST); VAR | 01 September 2015 to 02 May 2018 | 78 cryptocurrencies including Bitcoin | Bitcoin was the essential cryptocurrency before 2017, after which Dogecoin has assumed this leading role; causality exists among cryptocurrencies, apart from Bitcoin |
| 4 | Yi et al. ( | Diebold and Yılmaz ( | 4 August 2013 to 1 April 2018; 1 December 2016 to 1 April 2018 | 52 cryptocurrencies | Market capitalization partly drives the cryptocurrency connectedness; unpopular cryptocurrencies, such as Maidsafe Coin become volatility transmitters |
| 5 | Katsiampa et al. ( | BEKK-MGARCH | 7 August 2015 to 10 July 2018 | Bitcoin, Ethereum, and Litecoin | Shock transmission between Litecoin (Ethereum) and Bitcoin is bi-directional; conditional correlations are time-varying and predominantly positive |
| 6 | Xu et al. ( | TENET Framework | 18 April 2016 to 16 May 2019 | 23 Cryptocurrencies, VIX, Gold Bullion Price, the S&P500 composite index, and the S&P400 commodity chemicals index | Risk spillover is significant; a steady rise in the overall connectedness among cryptocurrencies over time; Bitcoin (Ethereum) is the largest receiver (transmitter) of systemic risk |
| 7 | Borri and Shakhnov ( | Panel Regression | 3 January 2017 to 27 April 2017 | Bitcoin price listed at several exchanges | Domestic regulatory changes bring about significant spillovers among cryptocurrencies; relative Bitcoin prices and trading volume rise in countries sharing borders |
| 8 | Moratis ( | Bayesian Vector Autoregressive Mode | October 2016 to May 2020, | 30 largest-cap cryptocurrencies | Spillovers among cryptocurrencies are not solely determined by size; increased spillovers combine with greater market integration; internal factors are more critical than external ones |
| 9 | Luu Duc Huynh ( | VAR-SVAR Granger Causality; Student' s-t Copulas | 8 September 2015 to 4 January 2019 | Bitcoin, Litecoin Ethereum, Stellar, and XRP | Ethereum exhibits the potential to decouple from other cryptocurrencies, whereas Bitcoin seems to be a spillover recipient |
| 10 | Baumöhl ( | Detrended Moving-Average Cross-Correlation; Quantile Cross-Spectral Approach (Baruník and Kley | 1 September 2015 to 29 December 2017 | Bitcoin, Litecoin, Ethereum, Stellar Lumens, Ripple, and NEM; Japanese Yen, Euro, Swiss Franc, British Pound, Chinese Yuan, and Canadian Dollar | Cryptocurrencies are not as tightly interconnected as they appear; intra-group (inter-group) interactions under extreme lower quantiles are positive (negative) |
| 11 | Ji et al. ( | Diebold and Yilmaz ( | 7 August 2015 to 22 February 2018 | Bitcoin, Litecoin, Ethereum, Stellar, Ripple, and Dash | Return connectedness network is centered around Bitcoin (Litecoin); negative returns are more tightly connected than positive ones; global financial uncertainty effects and trading volume drive spillovers |
| 12 | Antonakakis et al. ( | TVP-FAVAR Connectedness Framework; DCC-GARCH t-Copula; Dynamic Optimal Portfolio Weights; Dynamic Hedge Ratios; Hedge Effectiveness | 7 August 2015 to 31 May 2018 | Bitcoin, Bitshares, Ethereum, Ripple, Litecoin, Dash, Monero, Nem, and Stellar | Overall, cryptocurrency connectedness shows huge dynamic changes; amplified prospects for heightened connectedness over time; the magnitude of connectedness is associated with cryptocurrency uncertainty; Ethereum transfer shocks to Bitcoin after the recent hyper-volatility episode of Bitcoin |
| 13 | Bouri et al. ( | Time–Frequency Granger-causality Test (Bodart and Candelon | 8 August 2015 to 18 February 2019 | Bitcoin, Ethereum, Litecoin, Monero, Ripple, Dash, Stellar, and Nem | In some cryptocurrencies, short- and long-run causalities differ from each other; permanent (transitory) shocks dominate over shorter (longer) horizons |
| 14 | Bouri et al. ( | GSADF Test (Phillips et al. | 7 August 2015 to 31 December 2017 | Bitcoin, Litecoin, Ripple, Ethereum, Nem, Stellar, and Dash | Multiple explosivity periods are found in all cases, while explosivity transfers across cryptocurrencies; co-explosivity does not necessarily transfer from bigger to smaller cryptocurrencies |
| 15 | Bouri et al. ( | Semi-Parametric Approach (Laurent et al. | 8 August 2015 to 28 February 2019 | Bitcoin, Bytecoin, Bitshares, Dash, Dogecoin, Digibyte, Litecoin, Ethereum, Nem, Monero, Stellar, and Ripple | While all cryptocurrencies undergo jumps, some experience co-jumping coinciding with the jumping of the trading volume. This confirms the trading volume's importance for cryptocurrency volatility |
| 16 | Fousekis and Tzaferi ( | Diebold and Yilmaz ( | January 2018 to March 2020 | Bitcoin, Litecoin, Ethereum, and Ripple | Volume data improves the profitability of technical trading. Rational but uninformed traders can benefit from trend analysis. Positive returns may lead to changes in investor expectations |
| 17 | Bouri et al. ( | Diebold and Yilmaz ( | 8 August 2015 to 31 December 2020 | Bitcoin, Ethereum, Litecoin, Dash, Monero, Ripple, and Stellar | Connectedness becomes stronger with the magnitude of positive and negative shocks. Return connectedness over extreme market conditions is asymmetric |
| 18 | Luu Duc Huynh ( | SVAR; Granger causality; Student’s-t Copulas | 8 September 2015 to 4 January 2019 | Bitcoin, Litecoin, Ethereum, Xrp, and Stellar | Ethereum is disentangled from the spillover network, whereas Bitcoin is the spillover recipient |
| 19 | Caporale et al. ( | Trivariate GARCH-BEKK | 12 August 2015 to 15 January 2020 | Bitcoin, Ethereum, and Litecoin | Cyber-attacks influence the spillover transmission between cryptocurrency return and volatility, strengthening the connection and thus reducing opportunities for portfolio diversification |
| 20 | Huynh et al. ( | April 2013 to April 2019 | 14 Cryptocurrencies | Cryptocurrencies with smaller market capitalization turn out to be shock transmitters than the larger ones |
VAR, Vector Auto-Regression; GARCH, Generalized Autoregressive Conditional Heteroskedasticity; MGARCH, Multivariate Generalized Autoregressive Conditional Heteroskedasticity; DCC, Dynamic Conditional Correlation; SVAR, Structural Vector Auto-Regression; TVP-FAVAR, Time-Varying Parameter Factor Augmented VAR; BEKK, Baba, Engle, Kraft, and Kroner; GJR, Glosten-Jagannathan-Runkle; TENET, Tail-Event driven NETwork; GSADF, Generalized Supremum Augmented Dickey-Fuller; LASSO, Least Absolute Selection and Shrinkage Operator
Fig. 1Spillover diagram using DY approach. Note: This network graph illustrates the degree of total connectedness in a system that consists of the six cryptocurrencies over the full sample period. Total connectedness is measured using the Diebold-Yilmaz framework. The size of the node shows the magnitude of contribution of each variable to system connectedness, while the color indicates the origin of connectedness. In particular, the red color implies contribution from the variable under consideration to the other variables of the system and the green color means contribution from the other variables to the variable under analysis. The color and shape of the arrows refer to the strength of connectedness. The red colour and full line arrows represent strong spillovers while green and blue colour arrows show medium and weak liquidity spillovers, respectively
Fig. 2Cluster based on decomposed DY approach. Note: This figure shows the symmetric part of the connectedness table for the full sample period. Two colours (red and blue) show two distinct risk clusters formed through hierarchical clustering
Fig. 3Frequency domain spillover using BK approach
Fig. 4Frequency domain spillover using BK approach
Fig. 5Rolling-window based total return spillover index based on the DY approach. Note: 200 days rolling window, lag order 12 based on AIC
Fig. 6Rolling-window based total return spillover index based on the BK approach. Note: 200 days rolling window, lag order 12 based on AIC. Short-run (0–5 days) is in red color; medium-run (6–56 days) is in blue color; long-run (more than 56 days) in black color
Fig. 7Robustness check using VoV—spillover networks
Fig. 8Robustness check using VoV—clusters based on decomposed spillover tables
Fig. 9Rolling-window based total return spillover index based on the DY approach. Note: 200 days rolling window, lag order 12 based on AIC
Fig. 10Rolling-window based total return spillover index based on the BK approach. Note: 200 days rolling window, lag order 12 based on AIC. Short-run (0–5 days) is in red color; medium-run (6–56 days) is in blue color; long-run (more than 56 days) in black color