Abstract
Usually we call an option whose payoff at the exercise or expiry time depends only on the current price of the underlying asset (such as European option, American option, compound option, etc., studied in Chap. 5) a vanilla option (here “vanilla” stands for “ordinary”). Any option that is not vanilla is called an exotic option. Exotic options are widely used in investment and risk management by banks, corporations, and institutional investors.
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References
Conze, A., Viswanathan, R.: Path dependent options: the case of lookback options. J. Financ. 46(5), 1893–1907 (1991)
Freedman, D.: Brownian Motion and Diffusion. Springer, New York (1983)
Geman, H., Yor, M.: Bessel processes, Asian options and perpetuities. Math. Financ. 3, 349–375 (1993)
Geman, H., Yor, M.: Pricing and hedging double-barrier options: a probabilistic approach. Math. Financ. 6(4), 365–378 (1996)
Goldman, M.B., Sosin, H.B., Gatto, M.A.: Path dependent options: by at low, sell at the high. J. Financ. 34, 1111–1128 (1979)
Gray, S, Whaley, R.: Reset put options: valuation, risk characteristics and an application. Aust. J. Manag. 24, 1–20 (1999)
Hoogland, J., Neumann, D.: Local scale invariance and contingent claim pricing. Int. J. Theor. Appl. Financ. 4(1), 1–21 (2001)
Hui, C.H.: One-touch double barrier binary option values. Appl. Financ. Econ. 6, 343–346 (1996)
Liao, S.-L, Wang, C.-W.: The valuation of reset options with multiple strike resets and reset dates. J. Futur. Mark. 23(1), 87–107 (2003)
Rogers, L.C.G., Shi, Z.: The value of an Asian option. J. Appl. Probab. 32, 1077–1088 (1995)
Rubinstein, M.: Exotic options. In: FORC Conference, Warwick (1992)
Vecer, J.: A new PDE approach for pricing arithmetic average Asian options. J. Comput. Financ. 4(4), 105–113 (2001)
Vecer, J.: Unified pricing of Asian options. Risk 15(6), 113–116 (2002)
Yang, Z., Huang, L., Ma, C.: Explicit expressions for the valuation and hedging of the arithmetic Asian option. J. Syst. Sci. Complex. 16(4), 557–561 (2003)
Yor, M.: On some exponential functionals of Brownian motion. Adv. Appl. Probab. 24, 509–531 (1992)
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Yan, JA. (2018). Pricing and Hedging of Exotic Options. In: Introduction to Stochastic Finance. Universitext. Springer, Singapore. https://doi.org/10.1007/978-981-13-1657-9_6
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DOI: https://doi.org/10.1007/978-981-13-1657-9_6
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