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首页> 外文期刊>International Journal of Theoretical and Applied Finance >PRICING ASIAN OPTIONS IN AFFINE GARCH MODELS
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PRICING ASIAN OPTIONS IN AFFINE GARCH MODELS

机译:在仿射GARCH模型中定价亚洲期权

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摘要

We derive recursive relationships for the m.g.f. of the geometric average of the underlying within some affine Garch models [Heston and Nandi (2000), Christoffersen et al. (2006), Bellini and Mercuri (2007), Mercuri (2008)] and use them for the semi-analytical valuation of geometric Asian options. Similar relationships are obtained for low order moments of the arithmetic average, that are used for an approximated valuation of arithmetic Asian options based on truncated Edgeworth expansions, following the approach of Turnbull and Wakeman (1991). In both cases the accuracy of the semi-analytical procedure is assessed by means of a comparison with Monte Carlo prices. The results are quite good in the geometric case, while in the arithmetic case the proposed methodology seems to work well only in the Heston and Nandi case.
机译:我们得出m.g.f的递归关系。某些仿射Garch模型中底层的几何平均数[Heston and Nandi(2000),Christoffersen等。 (2006),Bellini和Mercuri(2007),Mercuri(2008)],并将其用于对亚洲几何期权的半分析估值。对于类似算术平均值的低阶矩,也获得了相似的关系,这些模型用于遵循Turnbull和Wakeman(1991)的方法,基于截断的Edgeworth展开对算术亚洲期权进行近似估值。在这两种情况下,均通过与蒙特卡洛价格进行比较来评估半分析过程的准确性。在几何情况下,结果很好,而在算术情况下,所提出的方法似乎仅在Heston和Nandi情况下有效。

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