Resumen
This paper studies the pricing of options on the maximum or minimum (price or return) of two risky assets, known as rainbow options. It extends the valuation of these contracts to the case where assets are driven by diffusions combined with jumps. The parameters of the jump process are stochastic, specifically the jump size follows a Normal distribution, making it necessary to resort to Lévy processes. A numerical methodology is developed with MATLAB to provided the price of a basket sale option, and put on the maximum and the minimum of two risky assets; the results can be extended to the case of n assets.
Título traducido de la contribución | Pricing rainbow options on baskets of assets under mixed diffusion-jump processes |
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Idioma original | Español |
Páginas (desde-hasta) | 374-390 |
Número de páginas | 17 |
Publicación | Contaduria y Administracion |
Volumen | 61 |
N.º | 2 |
DOI | |
Estado | Publicada - 1 abr. 2016 |
Palabras clave
- Lévy processes
- Mixed diffusion-jumps processs
- Partial integro-differential equation
- Rainbow options