• https://doi.org/10.58837/chula.sp.2022.97Copy DOI Icon

Levy process for jump diffusion model

  • Jan 1, 2022
  • Sutripat Ngamjittrong
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Abstract

In this project, we study some properties of the Lévy process for a jump diffusion model and apply them to a problem in financial mathematics. We formulate the call option price in the situation where the underlying asset (share price) has higher than normal volatility and is considered on the basis of the Black-Scholes model. We also derive the formula of call option prices in stock prices with high valatility. Finally, the derived call option price formula is then used to predict and analyze future call option prices using real live data which then compared with the call option price formula that is derived from the results of the Black-Scholes model. The obtained results in this project can be employed in a decision-making for the investment in options derivatives.

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