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INTRODUCTION TO KUSUOKA APPROXIMATIONS

机译:KUSUOKA逼近简介

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摘要

In order to represent varying time changing phenomena, dynamic systems are often used in various fields. Specifically in financial engineering, one frequently uses noise driven models. From these random dynamical systems, several random variables of interest are generated. An important goal is to calculate the expectation of functionals with respect to these generated random variables. One of the most used noise process in these dynamical systems is the Brownian motion process. But, as in many other models, financial markets exhibit jumps and therefore some jump type noise processes are adopted, for example, the Variance Gamma model, the Hyperbolic model, the Inverse Gaussian model and so on. One of the characteristics of these models is that the driving process has infinitely many jumps in any compact interval.
机译:为了表示变化的时变现象,动态系统经常用于各个领域。特别是在金融工程中,人们经常使用噪声驱动模型。从这些随机动力学系统中,生成了几个感兴趣的随机变量。一个重要的目标是针对这些生成的随机变量计算对功能的期望。这些动力学系统中最常用的噪声过程之一是布朗运动过程。但是,就像在许多其他模型中一样,金融市场也表现出跳跃,因此采用了一些跳跃类型的噪声过程,例如,方差伽玛模型,双曲线模型,高斯逆模型等。这些模型的特征之一是,驱动过程在任何紧凑的间隔内都有无数次跳跃。

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