This article examines the valuation problem for the European option under a general stochastic volatility in a certain approximate sense by adopting the small disturbance asymptotic theory developed by Kunitomo and Takahashi [25, 26]. The option value can be decomposed into the Black and Scholes value under deterministic volatility and adjustment terms driven by the randomness of the volatility, which also extends some portions of Kunitomo and Kim [24].
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Sichuan Univ, Dept Math, Chengdu 610064, Sichuan, Peoples R ChinaSichuan Univ, Dept Math, Chengdu 610064, Sichuan, Peoples R China
Yang, Ben-Zhang
Yue, Jia
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South Western Univ Finance & Econ, Dept Econ Math, Chengdu 610074, Sichuan, Peoples R ChinaSichuan Univ, Dept Math, Chengdu 610064, Sichuan, Peoples R China
Yue, Jia
Wang, Ming-Hui
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Sichuan Univ, Dept Math, Chengdu 610064, Sichuan, Peoples R ChinaSichuan Univ, Dept Math, Chengdu 610064, Sichuan, Peoples R China
Wang, Ming-Hui
Huang, Nan-Jing
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Sichuan Univ, Dept Math, Chengdu 610064, Sichuan, Peoples R ChinaSichuan Univ, Dept Math, Chengdu 610064, Sichuan, Peoples R China
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City Univ Hong Kong, Dept Math, Kowloon, Hong Kong, Peoples R China
USTC CityU Joint Adv Res Ctr, Suzhou, Peoples R China
Univ Sci & Technol China, Dept Stat & Finance, Hefei, Peoples R ChinaCity Univ Hong Kong, Dept Math, Kowloon, Hong Kong, Peoples R China
Han, Jiguang
Gao, Ming
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City Univ Hong Kong, Dept Math, Kowloon, Hong Kong, Peoples R ChinaCity Univ Hong Kong, Dept Math, Kowloon, Hong Kong, Peoples R China
Gao, Ming
Zhang, Qiang
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City Univ Hong Kong, Dept Math, Kowloon, Hong Kong, Peoples R ChinaCity Univ Hong Kong, Dept Math, Kowloon, Hong Kong, Peoples R China
Zhang, Qiang
Li, Yutian
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City Univ Hong Kong, Dept Math, Kowloon, Hong Kong, Peoples R ChinaCity Univ Hong Kong, Dept Math, Kowloon, Hong Kong, Peoples R China