EPT functions: Non-negativity analysis, Levy processes and Financial applications
Update: 2012-09-16
Description
Speaker:
Prof. B. Hanzon
Abstract:
Exponential Polynomial Trigonometric (EPT) functions are being considered as probability density functions. A specific matrix-vector representation is proposed for doing calculations with these functions. We investigate when these functions are non-negative and under which conditions the density functions are infinitely divisible--in which case there is an associated Levy process. Application to option price computations in finance will be presented. For background information on this topic the website www.2-ept.com can be considered.
Prof. B. Hanzon
Abstract:
Exponential Polynomial Trigonometric (EPT) functions are being considered as probability density functions. A specific matrix-vector representation is proposed for doing calculations with these functions. We investigate when these functions are non-negative and under which conditions the density functions are infinitely divisible--in which case there is an associated Levy process. Application to option price computations in finance will be presented. For background information on this topic the website www.2-ept.com can be considered.
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