SciELO - Scientific Electronic Library Online

 
vol.21 issue41Valuing real options: Ornstein-Uhlenbeck model author indexsubject indexarticles search
Home Pagealphabetic serial listing  

Services on Demand

Journal

Article

Indicators

  • Have no cited articlesCited by SciELO

Related links

  • Have no similar articlesSimilars in SciELO

Share


Journal of Economics, Finance and Administrative Science

Print version ISSN 2077-1886

Abstract

PENG, Bin  and  PENG, Fei. Pricing maximum-minimum bidirectional options in trinomial CEV model. Journal of Economics, Finance and Administrative Science [online]. 2016, vol.21, n.41, pp.50-55. ISSN 2077-1886.

Abstract Maximum-minimum bidirectional options are a kind of exotic path dependent options. In the constant elasticity of variance (CEV) model, a combining trinomial tree was structured to approximate the nonconstant volatility that is a function of the underlying asset. On this basis, a simple and efficient recursive algorithm was developed to compute the risk-neutral probability of each different node for the underlying asset reaching a maximum or minimum price and the total number of maxima (minima) in the trinomial tree. With help of it, the computational problems can be effectively solved arising from the inherent complexities of different types of maximum-minimum bidirectional options when the underlying asset evolves as the trinomial CEV model. Numerical results demonstrate the validity and the convergence of the approach mentioned above for the different parameter values set in the trinomial CEV model

Keywords : Trinomial CEV model; recursive algorithm; maximum-minimum bidirectional options.

        · abstract in Spanish     · text in English     · English ( pdf )