利率期权的非参数定价

M. Laurini, R. Mauad
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引用次数: 0

摘要

目前广泛使用的利率衍生品定价模型,很多时候在考虑标的资产的波动性时,都采用了过于严格的前提。例如,Black、Scholes和Vasicek方法认为序列的方差随时间和不同期限的变化是常数,这种假设可能并不适用于所有情况。本文讨论了高斯HJM模型中波动性函数的非参数估计和期权的定价问题。我们利用蒙特卡罗模拟分析了零息债券期权定价的非参数估计的不同可能规范。我们还对巴西市场的IDI指数期权定价方法进行了实证研究。
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Non-Parametric Pricing of Interest Rates Options
The pricing models for interest rates derivatives largely used today employ, many times,excessively restrictive premises in regards to the underlying assets' volatility. The Black and Scholes and the Vasicek methods, for example, consider the variance of the series as constant in time and among different maturities, assumption that may not be themost adequate in all cases. In this paper we discuss the non-parametric estimation of the volatility function using a kernel regression technique and later the pricing of options in a Gaussian HJM model. We analyzed different possible specifications for the non-parametric estimation using the Monte Carlo simulations to price options on zero coupon bonds. We also carried out an empirical study using the proposed methodologyfor the pricing of IDI Index options in the Brazilian market..
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