首页> 外文会议>Adaptive and Natural Computing Algorithms pt.1; Lecture Notes in Computer Science; 4431 >Pricing the Foreign Currency Options with the Fuzzy Numbers Based on the Garman-Kohlhagen Model
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Pricing the Foreign Currency Options with the Fuzzy Numbers Based on the Garman-Kohlhagen Model

机译:基于Garman-Kohlhagen模型的带有模糊数的外币期权定价

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This paper starts from the fuzzy environments of foreign currency options markets, introduces fuzzy sets theory, and gives a fuzzy version of Garman-Kohlhagen currency options pricing model. By taking exchange rate, domestic interest rate, foreign interest rate, and volatility as triangular fuzzy numbers, the currency option price will turn into a fuzzy number. This makes the financial investors who can pick any currency option price with an acceptable belief degree for the later use. In order to obtain the belief degree, an optimization procedure has been applied. An empirical study is performed based on market data. The study result indicates the fuzzy currency options pricing method is a useful tool for modeling the imprecise problem in the real world.
机译:本文从外汇期权市场的模糊环境入手,介绍了模糊集理论,给出了Garman-Kohlhagen货币期权定价模型的模糊版本。通过将汇率,本国利率,国外利率和波动率作为三角模糊数,货币期权价格将变成一个模糊数。这使得金融投资者可以选择具有可接受的置信度的任何货币期权价格供以后使用。为了获得置信度,已经应用了优化程序。根据市场数据进行实证研究。研究结果表明,模糊货币期权定价方法是建模现实世界中不精确问题的有用工具。

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