Pricing early exercise and discrete barrier options by fourier cosine series expansions

Fang, Fang and Oosterlee, Kees Pricing Early-Exercise and Discrete Barrier Options by Fourier-Cosine Series Expansions. We present a pricing method based on Fourier-cosine expansions for early-exercise and discretely-monitored barrier options.

Pricing Early-Exercise and Discrete Barrier Options by Fourier-Cosine Series Expansions

The method works well for exponential Levy asset price models. The error convergence is exponential for processes characterized by very smooth transitional probability density functions.

Normal inverse Gaussian distributions and stochastic volatility modelling, Scand. McGraw-Hill, New York, Chang C-C, Chung S-L and Stapleton R. Futures Markets, 27 8: A fast algorithm for computing integrals in function spaces: Computational Economics 7 4: A novel option pricing method based on Fourier-cosine series expansions, submitted, , see http: Management Science, 48 8: A simple option formula for general jump-diffusion and other exponential Levy processes.

SSRN working paper, The Variance Gamma process and option pricing. European Finance Review, 2: Option pricing when underlying stock returns are discontinuous, J.

Pricing early-exercise and discrete barrier options by fourier-cosine series expansions

Theory, numerics and empirical facts. Levy processes, , Birkhaeuser Boston, Boston MA, The theory and practice of financial engineering. Wiley Frontiers in Finance Series, Home Browse Search FAQ About Help.

Pricing Early-Exercise and Discrete Barrier Options by Fourier-Cosine Series Expansions

All papers reproduced by permission. Reproduction and distribution subject to the approval of the copyright owners. MPRA is a RePEc service hosted by the Munich University Library in Germany. Finance 8 2 , Options, futures and other derivatives.

Rating 4,5 stars - 882 reviews
inserted by FC2 system