Financial network structure and systemic risk

Chuangxia Huang, Yanchen Deng, Xiaoguang Yang, Yaqian Cai, Xin Yang
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An examination of potential channels reveals that centrally located firms in the network have a high extent of co-movement with the market, and are likely to trigger systemic market failures caused by stock price crashes in clusters once they fall into a downturn. We further show that the positive relation between network centrality and future systemic risk is more salient for financial firms and more pronounced during recessions.Keywords: Systemic risknetwork centralityco-integrationEngle-Granger testJEL classifications: G1G3G18 AcknowledgementsThe authors are grateful to the editor and anonymous reviewers for their constructive comments, which led to a significant improvement of our original manuscript.Disclosure statementNo potential conflict of interest was reported by the author(s).Data availability statementThe data that support the findings of this study are available from the corresponding author upon reasonable request.Notes1 The global financial crisis has revealed major deficiencies in Value-at-Risk (VaR), which has been criticized by many as incapable of capturing the systemic nature of risk since its focus is on an institution in isolation (Girardi and Ergün Citation2013).2 It is undeniable that the generalized variance decomposition method is more appealing in the high-frequency analysis of financial entities connectedness and the E-G method is suitable for studying non-stationary financial variables/time series, therefore, the two methods can be regarded as complementary rather than alternative.3 We define q as 5% and choose the S&P 500 index as proxy for the market index.4 The first network is established over the time period from Jan. 4, 2006 to Mar. 31, 2006. The second network is from Apr. 4, 2006 to Jun. 30, 2006. Similarly, the last network is from Oct. 8, 2020 to Dec. 31, 2020.5 The price series of the vast majority of stocks in our sample follow the I(1) process. This result is available upon request.6 For the network constructed in quarter t, blue represents stocks with market capitalization in quarter t rankings from 1 to 136 (large-size), red represents stocks ranked from 137 to 272 (medium-size), and yellow represents stocks ranked from 273 to 408 (small-size).7 The normalized number of edges is the fraction of all statistically significant edges (at the 1% level) between N nodes in all N(N−1) possible edges.8 Firms that are important hubs or intermediaries in the market.9 Financialsi is an indicator variable that takes on the value of 1 if the firm belongs to the financials, according to the Global Industry Classification Standard (GICS), and 0 otherwise.10 Untabulated results show that the equity multiplier is not significantly correlated with the two systemic risk measures (MES and ΔCoVaR) at the 10% significance level. Also, the equity multiplier has no significant effect on the systemic risk in models controlling for time effects and individual effects.11 We adopt the Under-Identification (Kleibergen-Paap rk LM statistic), Weak-Identification (Kleibergen-Paap rk Wald F statistic) and Overidentification (Hansen J) tests to evaluate whether our instrumental variables met validity requirements.Additional informationFundingThis work was supported by the National Natural Science Foundation of China (Nos. 72192800, 72101035, 71471020), the Science and Technology Innovation Program of Hunan Province (No. 2023RC1060), the Postgraduate Scientific Research Innovation Foundation of Hunan Province (No. CX20230925), and the Postgraduate Scientific Research Innovation Foundation of CSUST (No. CLSJCX22125).Notes on contributorsChuangxia HuangChuangxia Huang received the BS degree in Mathematics in 1999 from National University of Defense Technology, Changsha, China. From September 2002, he began to pursue his MS degree in Applied Mathematics at Hunan University, Changsha, China, and from April 2004, he pursued his PhD degree in Applied Mathematics in advance at Hunan University. He received the PhD degree in June 2006. He is currently a Professor of Changsha University of Science and Technology, Changsha, China. He is the author of more than 100 journal papers. His research interests are in the areas of complex network and financial risk management.Yanchen DengYanchen Deng was born in Hengyang, China, in 1999. He received the BS degree in financial management in 2021 from Hebei GEO University, Shijiazhuang, China. He is a MA student in applied statistics at Changsha University of Science and Technology, Changsha, China. His research interests include complex network, financial risk management and economic analysis and forecasting.Xiaoguang YangXiaoguang Yang received his BS degree in Applied Mathematics and his PhD degree in Computational Mathematics from Tsinghua University in 1986 and 1993 respectively. He is a Professor at Academy of Mathematics and Systems Science, Chinese Academy of Sciences and University of Chinese Academy of Sciences. He currently serves as the President of System Engineering Society of China. He has published more than 300 journal papers. His research interests include risk management, financial market, and game theory.Yaqian CaiYaqian Cai was born in Hunan, China, in 1998. She received the BS degree in information and computing sciences in 2021 from Changsha University of Science and Technology, Changsha, China. She is a MA student in statistics at Changsha University of Science and Technology, Changsha, China. Her research interests include complex network, financial risk management and economic analysis and forecasting.Xin YangXin Yang received the BS degree in Finance in 2011 from Central South University of Forestry and Technology, Changsha, China. From September 2011, he began to pursue his MS degree in School of Economics & Management at Changsha University of Science & Technology, Changsha, China. From September 2014, he pursued his PhD degree in Business School at Central South University and received the PhD degree in December 2017. He is currently a lecturer of Changsha University of Science and Technology, Changsha, China. 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引用次数: 0

Abstract

AbstractFor systemic risk, the impact of the financial network's characteristics remains imperfectly understood at best, even if the view that network structure is closely related to systemic risk has become a broad consensus. By choosing S&P 500 constituents as the research sample, we investigate the structural characteristics of the Engle-Granger networks and explore the impact of network centrality on one-quarter-ahead systemic risk. We find that a firm's network centrality is positively related to both dimensions of its systemic risk (i.e. the firm's vulnerability to, and contribution to, system-wide downturns). The results remain robust after we consider the potential endogeneity and various sensitivity checks. An examination of potential channels reveals that centrally located firms in the network have a high extent of co-movement with the market, and are likely to trigger systemic market failures caused by stock price crashes in clusters once they fall into a downturn. We further show that the positive relation between network centrality and future systemic risk is more salient for financial firms and more pronounced during recessions.Keywords: Systemic risknetwork centralityco-integrationEngle-Granger testJEL classifications: G1G3G18 AcknowledgementsThe authors are grateful to the editor and anonymous reviewers for their constructive comments, which led to a significant improvement of our original manuscript.Disclosure statementNo potential conflict of interest was reported by the author(s).Data availability statementThe data that support the findings of this study are available from the corresponding author upon reasonable request.Notes1 The global financial crisis has revealed major deficiencies in Value-at-Risk (VaR), which has been criticized by many as incapable of capturing the systemic nature of risk since its focus is on an institution in isolation (Girardi and Ergün Citation2013).2 It is undeniable that the generalized variance decomposition method is more appealing in the high-frequency analysis of financial entities connectedness and the E-G method is suitable for studying non-stationary financial variables/time series, therefore, the two methods can be regarded as complementary rather than alternative.3 We define q as 5% and choose the S&P 500 index as proxy for the market index.4 The first network is established over the time period from Jan. 4, 2006 to Mar. 31, 2006. The second network is from Apr. 4, 2006 to Jun. 30, 2006. Similarly, the last network is from Oct. 8, 2020 to Dec. 31, 2020.5 The price series of the vast majority of stocks in our sample follow the I(1) process. This result is available upon request.6 For the network constructed in quarter t, blue represents stocks with market capitalization in quarter t rankings from 1 to 136 (large-size), red represents stocks ranked from 137 to 272 (medium-size), and yellow represents stocks ranked from 273 to 408 (small-size).7 The normalized number of edges is the fraction of all statistically significant edges (at the 1% level) between N nodes in all N(N−1) possible edges.8 Firms that are important hubs or intermediaries in the market.9 Financialsi is an indicator variable that takes on the value of 1 if the firm belongs to the financials, according to the Global Industry Classification Standard (GICS), and 0 otherwise.10 Untabulated results show that the equity multiplier is not significantly correlated with the two systemic risk measures (MES and ΔCoVaR) at the 10% significance level. Also, the equity multiplier has no significant effect on the systemic risk in models controlling for time effects and individual effects.11 We adopt the Under-Identification (Kleibergen-Paap rk LM statistic), Weak-Identification (Kleibergen-Paap rk Wald F statistic) and Overidentification (Hansen J) tests to evaluate whether our instrumental variables met validity requirements.Additional informationFundingThis work was supported by the National Natural Science Foundation of China (Nos. 72192800, 72101035, 71471020), the Science and Technology Innovation Program of Hunan Province (No. 2023RC1060), the Postgraduate Scientific Research Innovation Foundation of Hunan Province (No. CX20230925), and the Postgraduate Scientific Research Innovation Foundation of CSUST (No. CLSJCX22125).Notes on contributorsChuangxia HuangChuangxia Huang received the BS degree in Mathematics in 1999 from National University of Defense Technology, Changsha, China. From September 2002, he began to pursue his MS degree in Applied Mathematics at Hunan University, Changsha, China, and from April 2004, he pursued his PhD degree in Applied Mathematics in advance at Hunan University. He received the PhD degree in June 2006. He is currently a Professor of Changsha University of Science and Technology, Changsha, China. He is the author of more than 100 journal papers. His research interests are in the areas of complex network and financial risk management.Yanchen DengYanchen Deng was born in Hengyang, China, in 1999. He received the BS degree in financial management in 2021 from Hebei GEO University, Shijiazhuang, China. He is a MA student in applied statistics at Changsha University of Science and Technology, Changsha, China. His research interests include complex network, financial risk management and economic analysis and forecasting.Xiaoguang YangXiaoguang Yang received his BS degree in Applied Mathematics and his PhD degree in Computational Mathematics from Tsinghua University in 1986 and 1993 respectively. He is a Professor at Academy of Mathematics and Systems Science, Chinese Academy of Sciences and University of Chinese Academy of Sciences. He currently serves as the President of System Engineering Society of China. He has published more than 300 journal papers. His research interests include risk management, financial market, and game theory.Yaqian CaiYaqian Cai was born in Hunan, China, in 1998. She received the BS degree in information and computing sciences in 2021 from Changsha University of Science and Technology, Changsha, China. She is a MA student in statistics at Changsha University of Science and Technology, Changsha, China. Her research interests include complex network, financial risk management and economic analysis and forecasting.Xin YangXin Yang received the BS degree in Finance in 2011 from Central South University of Forestry and Technology, Changsha, China. From September 2011, he began to pursue his MS degree in School of Economics & Management at Changsha University of Science & Technology, Changsha, China. From September 2014, he pursued his PhD degree in Business School at Central South University and received the PhD degree in December 2017. He is currently a lecturer of Changsha University of Science and Technology, Changsha, China. His research interests are in the areas of complex network and financial risk management.
金融网络结构与系统性风险
摘要对于系统性风险而言,尽管网络结构与系统性风险密切相关的观点已成为广泛共识,但金融网络特征的影响充其量仍未被完全理解。本文以标准普尔500指数成分股为研究样本,考察了恩格尔-格兰杰网络的结构特征,并探讨了网络中心性对一个季度前系统性风险的影响。我们发现,企业的网络中心性与其系统性风险(即企业对全系统衰退的脆弱性和贡献)的两个维度呈正相关。考虑到潜在的内生性和各种敏感性检查后,结果仍然稳健。对潜在渠道的研究表明,位于网络中心的公司与市场的共同运动程度很高,一旦它们陷入低迷,就有可能引发由股价暴跌引起的系统性市场失灵。我们进一步表明,网络中心性与未来系统风险之间的正相关关系在金融公司中更为突出,在经济衰退期间更为明显。关键词:系统风险网络中心性协整engle - granger检验jel分类:G1G3G18致谢感谢编辑和匿名审稿人的建设性意见,使我们的原稿有了很大的改进。披露声明作者未报告潜在的利益冲突。数据可得性声明支持本研究结果的数据可根据通讯作者的合理要求获得。注1全球金融危机揭示了风险价值(VaR)的重大缺陷,许多人批评VaR无法捕捉风险的系统性本质,因为它的重点是孤立的机构(Girardi和erg<e:1> n Citation2013)不可否认,广义方差分解方法在金融实体连通性的高频分析中更具吸引力,而E-G方法更适合研究非平稳金融变量/时间序列,因此,这两种方法可以看作是互补的,而不是相互替代的我们定义q为5%,并选择标准普尔500指数作为市场指数的代理第一个网络建立时间为2006年1月4日至2006年3月31日。第二个网络是从2006年4月4日到2006年6月30日。同样,最后一个网络是2020年10月8日至2020年12月31日,我们样本中绝大多数股票的价格序列遵循I(1)过程。这一结果可应要求提供在第t季度构建的网络中,蓝色代表第t季度市值排名1 - 136的股票(大型),红色代表排名137 - 272的股票(中型),黄色代表排名273 - 408的股票(小型)归一化边数是所有N(N−1)条可能边中N个节点之间的所有统计显著边(在1%水平上)的分数在市场中扮演重要枢纽或中介角色的公司根据全球行业分类标准(Global Industry Classification Standard, GICS),如果企业属于金融行业,金融si是一个指标变量,其值为1,否则为0未列表的结果表明,在10%的显著水平下,权益乘数与两项系统性风险指标(MES和ΔCoVaR)不显著相关。同时,在控制时间效应和个体效应的模型中,权益乘数对系统风险没有显著影响我们采用欠识别(Kleibergen-Paap rk LM统计)、弱识别(Kleibergen-Paap rk Wald F统计)和过识别(Hansen J)检验来评估我们的工具变量是否满足效度要求。国家自然科学基金项目(No. 72192800, 72101035, 71471020),湖南省科技创新计划项目(No. 2023RC1060),湖南省研究生科研创新基金项目(No. 2023RC1060)资助。中国科大研究生科研创新基金项目(No. 20230925);CLSJCX22125)。黄创霞,1999年毕业于中国长沙国防科技大学数学专业,获学士学位。2002年9月起在湖南大学应用数学专业攻读硕士学位,2004年4月起在湖南大学应用数学专业攻读博士学位。2006年6月获博士学位。他目前是长沙科技大学的教授。他是100多篇期刊论文的作者。主要研究方向为复杂网络和金融风险管理。
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