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分数跳-扩散运动下欧式复杂任选期权定价
The Pricing of European Complex Chooser Option in Fractional Jump-diffusion Process
【摘要】 本文假定股票价格过程服从分数跳-扩散运动,且期望收益率和波动率均为常数,在市场无套利的情形下,利用拟鞅定价的方法,得到了欧式复杂任选期权的解析定价公式.
【Abstract】 Assuming the stock price process follows a fractional jump-diffusion motion,with the expected rate and volatility are constant,under the condition of fractional market is no arbitrage,using the method of quasi-martingale pricing,the analytic pricing formula of European complex chooser option is given in this paper.
【关键词】 欧式复杂任选期权;
拟鞅定价;
分数跳-扩散运动;
【Key words】 Chooser Option Quasi-martingale Pricing Fractional Jump-diffusion Motion;
【Key words】 Chooser Option Quasi-martingale Pricing Fractional Jump-diffusion Motion;
- 【文献出处】 数学理论与应用 ,Mathematical Theory and Applications , 编辑部邮箱 ,2012年02期
- 【分类号】F830.91;O211.6
- 【被引频次】4
- 【下载频次】87