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Efficient Pricing of European-Style Options under Heston’s Stochastic Volatility Model

机译:Heston的随机波动率模型下的欧式期权的有效定价

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Heston’s stochastic volatility model is frequently employed by finance researchers and practitioners. Fast pricing of European-style options in this setting has considerable practical significance. This paper derives a computationally efficient formula for the value of a European-style put under Heston’s dynamics, by utilizing a transform approach based on inverting the characteristic function of the underlying stock’s log-price and by exploiting the characteristic function’s symmetry. The value of a European-style call is computed using a parity relationship. The required characteristic function is obtained as a special case of a more general solution derived in prior research. Computational advantage of the option value formula is illustrated numerically. The method can help to mitigate the time cost of algorithms that require repeated evaluation of European-style options under Heston’s dynamics.
机译:金融研究人员和从业人员经常采用Heston的随机波动率模型。在这种情况下,欧式期权的快速定价具有相当大的现实意义。本文通过利用基于反转基础股票对数价格特征函数的转换方法,并利用特征函数的对称性,得出了一种计算效率高的公式,用于计算在Heston动力学下的欧式价值。使用奇偶校验关系来计算欧式呼叫的值。获得所需的特征函数,作为先前研究中得出的更通用解决方案的特例。期权价值公式的计算优势以数字方式说明。该方法可以帮助减轻算法的时间成本,这些算法需要在Heston的动力学下反复评估欧式选项。

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