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Efficient computation of european option prices and their sensitivities with the complex fourier series method

机译:使用复数傅里叶级数方法有效地计算欧洲期权价格及其敏感性

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摘要

Highly accurate approximation pricing formulae and option Greeks are obtained for European-type options using a complex Fourier series. We assume that risky assets are driven by exponential Levy processes and affine stochastic volatility models. We provide a succinct error analysis to demonstrate that we can achieve an exponential convergence rate in the pricing method in many cases as long as we choose the correct truncated computational interval. As a novel pricing method, we also numerically demonstrate that the complex Fourier series performs either favourably or comparably with existing techniques in numerical experiments.
机译:使用复杂的傅立叶级数,可以为欧式期权获得高精度的近似定价公式和希腊期权。我们假设风险资产是由指数征费过程和仿射随机波动率模型驱动的。我们提供简洁的误差分析,以证明只要选择正确的截断的计算间隔,在许多情况下就可以在定价方法中实现指数收敛速度。作为一种新颖的定价方法,我们还通过数值方法证明了复杂的傅里叶级数与数值实验中的现有技术相比具有良好的性能或可比性。

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