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A Note on the Discontinuity Problem in Heston's Stochastic Volatility Model

机译:关于Heston随机波动率模型中的不连续性问题的注记

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摘要

Although quasi-analytic formulas can be derived for European-style financial claims in Heston's stochastic volatility model, the inverse Fourier integration involved makes the calculation somewhat complicated. This challenge has puzzled practitioners for many years because most implementations of Heston's formula are not robust, even for customarily-used Heston parameters, as time to maturity is increased. In this article, a simplified approach is proposed to solve the numerical instability problem inherent to the fundamental solution of the Heston model. Specifically, the solution does not require any additional function or a particular mechanism for most software packages or programming library routines to correctly evaluate Heston's analytics.
机译:尽管可以在Heston的随机波动率模型中为欧式金融债权得出准分析公式,但所涉及的傅立叶逆积分使计算有些复杂。多年来,这一挑战一直困扰着从业人员,因为随着成熟时间的增加,即使对于惯用的Heston参数,Heston公式的大多数实现也不可靠。在本文中,提出了一种简化的方法来解决Heston模型基本解所固有的数值不稳定性问题。具体地说,该解决方案不需要任何其他软件或程序机制即可对大多数软件包或程序库例程进行正确评估,从而准确评估Heston的分析能力。

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