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Multi-scale relation analysis of power law distribution and correlation in the Chinese stock market

机译:中国股票市场幂律分布与相关性的多尺度关系分析

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Purpose - The purpose of this paper is to reveal the multi-scale relation between power law-distribution and correlation of stock returns and to figure out the determinants underlying capital markets. Design/methodology/approach - The multi-scale relation between power law distribution and correlation is investigated by comparing the original series with the special series. The eliminating intra day trend series approach developed by Liu et al. is utilized to analyze the effects of power law decay change on correlation properties, and shuffling series originated by Viswana than et al. for the impacts of special type of correlation on power-law distribution. Findings - It is found that the accelerating decay of power law has an insignificant effect on correlation properties of returns and the empirical results indicate that time scale may also be an important factor maintaining power law property of returns besides correlation. When time scale is under critical point, the effects of correlation are crucial, and the correlation of nonlinear long-range presents the strongest influence. However, for time scale beyond critical point, the impact of correlation begins to diminish or even finally disappear and then the power law property shows complete dependence on time scale. Research limitations/implications - The 5-min high frequency data of the Shanghai market as the empirical benchmark is insufficient to depict the relation over the entire time scale in the Chinese stock market. Practical implications - The paper identifies the determinants of market dynamics to apply them to risk management through analysis of multi-scale relations, and supports endeavors to introduce time parameter into further risk measures and control. Originality/value - The paper provides the empirical evidence that time scale is one of the key determinants of market dynamics by analyzing the multi-scale relation between power law distribution and correlation.
机译:目的-本文的目的是揭示幂律分布与股票收益率相关性之间的多尺度关系,并找出构成资本市场的决定因素。设计/方法/方法-通过比较原始序列与特殊序列来研究幂律分布与相关性之间的多尺度关系。 Liu等人开发的消除日内趋势序列方法。被用来分析幂律衰减变化对相关特性的影响,以及由Viswana等人发起的改组序列。特殊相关类型对幂律分布的影响。结果-发现幂律的加速衰减对收益率的相关性影响不显着,并且经验结果表明,时间尺度可能除了保持相关性外,还可能是保持收益率幂律性的重要因素。当时标在临界点以下时,相关性的影响至关重要,而非线性远程相关性的影响最大。但是,对于超出临界点的时间尺度,相关性的影响开始减小甚至消失,然后幂律属性完全依赖于时间尺度。研究局限/含意-作为市场基准的上海市场5分钟的高频数据不足以描述中国股市整个时间范围内的关系。实际意义-本文通过分析多尺度关系确定了市场动态的决定因素,并将其应用于风险管理,并支持将时间参数引入进一步的风险度量和控制中的努力。原创性/价值-本文通过分析幂律分布和相关性之间的多尺度关系,为时间尺度是市场动态的关键决定因素之一提供了经验证据。

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