On Statistical Aspects in Calibrating a Geometric Skewed Stable Asset Price Model

Hiroki Masuda, 増田 弘毅
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引用次数: 17

Abstract

Estimation of an asset price process under the physical measure can be regarded as the first step of the calibration problem, hence is of practical importance. In this article, supposing that a log-price process is expressed by a possibly skewed stable driven model and that a high-frequency dataset over a fixed period is available, we provide practical procedures of estimating the dominating parameters. Especially, the scale parameter may be time-varying and possibly random as long as it is independent of the driving skewed
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几何偏斜稳定资产价格模型校正中的统计问题
对实物计量下的资产价格过程的估计可以看作是校准问题的第一步,因此具有实际意义。在本文中,假设一个对数价格过程是由一个可能偏斜的稳定驱动模型表示的,并且在一个固定的时间段内有一个高频数据集,我们提供了估计主导参数的实用程序。特别是,尺度参数可能是时变的,并且可能是随机的,只要它与驱动偏斜无关
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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On Statistical Aspects in Calibrating a Geometric Skewed Stable Asset Price Model A Curve Flow on an Almost Hermitian Manifold Evolved by a Third Order Dispersive Equation
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