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Semiparametric bootstrap approach to hypothesis tests and confidence intervals for the hurst coefficient

机译:半参数自举方法用于假设检验和赫斯特系数的置信区间

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摘要

A major application of rescaled adjusted range analysis (RS analysis) is the study of price fluctuations in financial markets. There, the value of the Hurst constant, H, in a time series may be interpreted as an indicator of the irregularity of the price of a commodity, currency or similar quantity. Interval estimation and hypothesis testing for H are central to comparative quantitative Analysis. In this paper we propose a new bootstrap, or Monte Carlo, approach to such problems. Traditional bootstrap methods in this context file based on fitting a process chosen from a wide but relatively conventional range of discrete time series models, including autoregressions, moving averages, autoregressive moving averages and many more. By way of contrast we suggest simulation using a single type of continuous-time process, with its fractal dimension. We provide theoretical justification for this method, and explore its numerical properties and statistical performance by application 1,0 real data on commodity prices and exchange rates.
机译:调整后的调整范围分析(RS分析)的主要应用是研究金融市场中的价格波动。在那里,时间序列中的赫斯特常数H的值可以解释为商品,货币或类似数量价格不规则的指标。 H的区间估计和假设检验对于比较定量分析至关重要。在本文中,我们提出了一种解决此类问题的新引导程序或Monte Carlo方法。在此上下文文件中,传统的引导方法基于对选自广泛但相对传统的离散时间序列模型中的过程进行拟合的过程,这些模型包括自回归,移动平均,自回归移动平均等等。相比之下,我们建议使用单一类型的连续时间过程及其分形维数进行仿真。我们为这种方法提供了理论依据,并通过应用1,0个有关商品价格和汇率的真实数据来探索其数值特性和统计性能。

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