## Abstract The authors explore the finite sample properties of the generalized autoregressive conditional heteroscedasticity (GARCH) option pricing model proposed by S. L. Heston and S. Nandi (2000). Simulation results show that the maximum likelihood estimators of the GARCH process may contain su
American option valuation: Implied calibration of GARCH pricing models
β Scribed by Michael Weber; Marcel Prokopczuk
- Publisher
- John Wiley and Sons
- Year
- 2010
- Tongue
- English
- Weight
- 151 KB
- Volume
- 31
- Category
- Article
- ISSN
- 0270-7314
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β¦ Synopsis
This study analyzes the issue of American option valuation when the underlying exhibits a GARCH-type volatility process. We propose the usage of Rubinstein's Edgeworth binomial tree (EBT) in contrast to simulation-based methods being considered in previous studies. The EBT-based valuation approach makes an implied calibration of the pricing model feasible. By empirically analyzing the pricing performance of American index and equity options, we illustrate the superiority of the proposed approach.
π SIMILAR VOLUMES
In this study, a new approach to pricing American options is proposed and termed the canonical implied binomial (CIB) tree method. CIB takes advantage of both canonical valuation (Stutzer, 1996) and the implied binomial tree method (Rubinstein, 1994). Using simulated returns from geometric Brownian
## Abstract In this article, we study the empirical performance of the GARCH option pricing model relative to the ad hoc BlackβScholes (BS) model of Dumas, Fleming, and Whaley. Specifically, we investigate the empirical performance of the option pricing model based on the exponential GARCH (EGARCH)
## Abstract The predictive accuracy of competing crudeβoil price forecast densities is investigated for the 1994β2006 period. Moving beyond standard ARCH type models that rely exclusively on past returns, we examine the benefits of utilizing the forwardβlooking information that is embedded in the p
In this article, an analytical approach to American option pricing under stochastic volatility is provided. Under stochastic volatility, the American option value can be computed as the sum of a corresponding European option price and an early exercise premium. By considering the analytical property