Stock Returns Prediction Based on Implied Volatility Spread Under Network Perspective

IF 1.9 4区 经济学 Q2 ECONOMICS Computational Economics Pub Date : 2024-06-25 DOI:10.1007/s10614-024-10657-7
Hairong Cui, Xurui Wang, Xiaojun Chu
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Abstract

Using 50 ETF options data from the Shanghai Stock Exchange as samples, this paper explores the predictive power of option implied volatility spread (IVS) on stock market returns, mainly from a network perspective. In this paper, we first construct a multi-scale data series by wavelet decomposition of the data, and then build a corresponding dynamic complex network on this basis. We analyze the topological features of the network to reveal the dynamic relationship between variables. At the same time, the topological features are used as input variables for machine learning to quantitatively explore the return information contained in the IVS. The conclusions show not only that IVS has the strongest correlation with stock market returns in the medium and long-term, but that the accuracy of IVS prediction is also highest at this time. Furthermore, the GBDT machine learning model is more effective in predicting future stock market returns when using IVS as an indicator.

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基于网络视角下隐含波动率利差的股票收益预测
本文以上海证券交易所 50 ETF 期权数据为样本,主要从网络角度探讨期权隐含波动率价差(IVS)对股市收益的预测能力。本文首先通过对数据进行小波分解构建多尺度数据序列,然后在此基础上构建相应的动态复杂网络。我们通过分析网络的拓扑特征来揭示变量之间的动态关系。同时,将拓扑特征作为机器学习的输入变量,定量探索 IVS 所包含的返回信息。结论表明,IVS 不仅与股市中长期回报率的相关性最强,而且此时 IVS 预测的准确性也最高。此外,当使用 IVS 作为指标时,GBDT 机器学习模型能更有效地预测未来股市回报率。
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来源期刊
Computational Economics
Computational Economics MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-
CiteScore
4.00
自引率
15.00%
发文量
119
审稿时长
12 months
期刊介绍: Computational Economics, the official journal of the Society for Computational Economics, presents new research in a rapidly growing multidisciplinary field that uses advanced computing capabilities to understand and solve complex problems from all branches in economics. The topics of Computational Economics include computational methods in econometrics like filtering, bayesian and non-parametric approaches, markov processes and monte carlo simulation; agent based methods, machine learning, evolutionary algorithms, (neural) network modeling; computational aspects of dynamic systems, optimization, optimal control, games, equilibrium modeling; hardware and software developments, modeling languages, interfaces, symbolic processing, distributed and parallel processing
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