Abstract

In this paper, a novel approach to building a dynamic correlation network of highly volatile financial asset returns is presented. Our method avoids the spurious correlation problem when estimating the dynamic correlation matrix of financial asset returns by using a filtering approach. A multivariate volatility model, DCC–GARCH, is employed to filter the fat-tailed returns. The method is proven to be more reliable for detecting dynamic changes in the correlation matrix compared with the widely used method of calculating time-dependent correlation matrices over a fixed size moving window, which can have fundamental problems when applied to fat-tailed returns. We apply the method to selected Japanese stock returns to observe the dynamic network changes as a case study. The estimated time-dependent correlation matrices are then compared with those calculated by using the traditional method to highlight the advantages of the proposed method. Two types of indicators, namely the largest eigenvalue and cosine distance measures, are introduced to identify significant changes in the correlation matrix for an initial screening of remarkable stress events. A more detailed network-based analysis is then conducted by examining topological measures calculated from the network adjacency matrices. The higher density and lower heterogeneity of the correlation network during stress periods are clearly observed, while the correlation network of stock returns is shown to be robust with regard to time. The method discussed in this paper is not limited to stock returns; it can also be applied to build a dynamic correlation network of other financial and non-financial time series with high volatility.

Highlights

  • A correlation network is a network whose adjacency matrix is built on the basis of pairwise correlations between variables

  • The concept of a dynamic network is that the adjacency matrix changes dynamically: the network structure can change depending on time

  • We propose a novel approach to building a dynamic correlation network for highly volatile financial asset returns

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Summary

Introduction

A correlation network is a network whose adjacency matrix is built on the basis of pairwise correlations between variables. Some nodes have more edges, especially in lower ranked nodes (smaller capitalization) than in the static network; heterogeneity and centralization increased significantly when the event occurred, as shown in Fig. 5b and c. This finding means that connections between specific nodes are intensified temporarily by market events, as mentioned earlier. The cosine distance measure is helpful for selecting those periods in which to find any subtle differences

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