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A New Regularized Algorithm to Calibrate Implied Volatility in Option Pricing Models

机译:期权定价模型中隐含波动率的新正则化算法

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This paper discusses the problem of calibrating volatility from a finite set of observed option prices. This kind of inverse problems, where one looks for causes of observed effects, are usually ill-posed. We propose a regularized Gauss-Newton method to calibrate the implied volatility in a stable way. Bakushinskii iterative algorithm is developed for solving the regularization problem. Finally, the theoretical results are illustrated by numerical experiment.
机译:本文讨论了从一组有限的观察到的期权价格中校正波动率的问题。这种逆向问题通常是病态的,在这种情况下,人们会寻找引起观察结果的原因。我们提出一种正则化的高斯-牛顿法来稳定地校准隐含波动率。开发了Bakushinskii迭代算法来解决正则化问题。最后,通过数值实验说明了理论结果。

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