A reduced lattice model for option pricing under regime-switching

A reduced lattice model for option pricing under regime-switching We present a binomial approach for pricing contingent claims when the parameters governing the underlying asset process follow a regime-switching model. In each regime, the asset dynamics is discretized by a Cox–Ross–Rubinstein lattice derived by a simple transformation of the parameters characterizing the highest volatility tree, which allows a simultaneous representation of the asset value in all the regimes. Derivative prices are computed by forming expectations of their payoffs over the lattice branches. Quadratic interpolation is invoked in case of regime changes, and the switching among regimes is captured through a transition probability matrix. An econometric analysis is provided to pick reasonable volatility values for option pricing, for which we show some comparisons with the existing models to assess the goodness of the proposed approach. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Review of Quantitative Finance and Accounting Springer Journals

A reduced lattice model for option pricing under regime-switching

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Publisher
Springer US
Copyright
Copyright © 2013 by Springer Science+Business Media New York
Subject
Economics / Management Science; Finance/Investment/Banking; Accounting/Auditing; Econometrics; Operations Research/Decision Theory
ISSN
0924-865X
eISSN
1573-7179
D.O.I.
10.1007/s11156-013-0357-9
Publisher site
See Article on Publisher Site

References

  • Efficient analytic approximation of American option values
    Barone-Adesi, G; Whaley, RE
  • An adjusted binomial model for pricing Asian options
    Costabile, M; Massabó, I; Russo, E
  • Option pricing and Esscher transform under regime switching
    Elliott, RJ; Chan, L; Siu, TK

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