1A G Z. Kemna and A C F Vorst. A pricing method for options based on average asset values,Journal of Banking and Finance, 1990, 14: 113-129.
2S M Turnbull and L M Wakeman. A quick algorithm for pricing European average options,Journal of Financial and Quantitative Analysis, 1991, 26: 377-389.
3L C G Rogers and Z Shi. The value of an Asian option, Journal of Applied Probability, 1995,32: 1077-1088.
4S Simon, M J Goovaerts, and J Dhaene. An easy computable upper bound for the price of an arithmetic Asian option, Insurance: Mathematics and Economics, 2000, 26: 175-183.
5H Geman and M Yor. Bessel processes, Asian options and perpetuities, Mathematical Finance,1993, 4: 345-371.
6H Geman and M Yor. The valuation of double-barrier: A probabilitic approach, Working paper,1995.
7M Yor. On some exponential functionals of Brownian Motion, Adv Appl Prob, 1992, 24: 509-531.
8J A Yan. Introduction to martingal methods in option pricing, LN in Math 4, Liu Bie Ju Centre for Mathematical Sciences, City University of Hong Kong(1998).
2HULL J C, WHITE A.The pricing of options on assets with stochastic volatilities[J~.Journal of Finance,1987,42(2) : 281-300. DOI: 10.1111/j.1540-6261.1987.tb02568.x.
3HESTON S L. A closed-form solution for options with stochastic volatility with applications to bond and currency options[J]. Review of Financial Studies, 1993,6 (2) ~ 327-343. DOI : 10.1093/rfs/6.2.327.
4BLACK F, SCHOLES M. The pricing of options and corporate liability[J].Journal of Political Economy, 1973,81 (3) : 637-654.
5SCHOBEL R, ZHU Jianwei. Stochastic volatility with an Ornstein-Uhlenbeck process: An extension I-J]. European Finance Review, 1999,3 (1) : 23-46. DOI : 10.1023/A : 1009803506170.
6RUBINSTEIN M. Implied binomial trees[J]. Journal of Finance, 1994,49 (3) : 771-818. DOI: 10.1111/j. 1540-6261. 1994.tb00079.x.
