分位数连通性:金融网络拓扑中的尾部行为建模

T. Ando, Matthew Greenwood‐Nimmo, Y. Shin
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引用次数: 196

摘要

提出了一种用分位数回归估计具有共因子误差结构的向量自回归的新方法。我们运用我们的技术研究了2006年1月至2017年12月期间17个主权国家及其各自金融部门的信用风险溢出效应。我们表明,特殊信用风险冲击在两个尾部的传播比在条件均值或中位数的传播要强烈得多。此外,我们开发了一种衡量条件分布左右两端相对溢出强度的方法,该方法提供了对系统性金融脆弱性的及时综合衡量,可用于风险管理和监测目的。这篇论文被金融学的Gustavo Manso接受。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Quantile Connectedness: Modelling Tail Behaviour in the Topology of Financial Networks
We develop a new technique to estimate vector autoregressions with a common factor error structure by quantile regression. We apply our technique to study credit risk spillovers among a group of 17 sovereigns and their respective financial sectors between January 2006 and December 2017. We show that idiosyncratic credit risk shocks propagate much more strongly in both tails than at the conditional mean or median. Furthermore, we develop a measure of the relative spillover intensity in the right and left tails of the conditional distribution that provides a timely aggregate measure of systemic financial fragility and that can be used for risk management and monitoring purposes. This paper was accepted by Gustavo Manso, finance.
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