Monte Carlo Option Pricing Algorithm for Jump Diffusion Model
with Correlation Companies
Black-Scholes Model [Black (1973) <doi:10.1086/260062>] is important to calculate option premium in the stock market. And variety of improved models are studied. In this package, I proposed functions in order to calculate normal and new Jump Diffusion Models [Kou (2002) <doi:10.1287/mnsc.48.8.1086.166>] by Monte Carlo Method. This package can be used for Computational Finance.
igraph, rmarkdown, graphics, stats, utils

Monte Carlo Option Pricing Algorithm for Jump Diffusion Models
with Correlational Companies
Black-Scholes model [Black (1973) <doi:10.1086/260062>] is important to calculate option premiums in the stock market, and variety of improved models are studied. In this package, I propose methods in order to calculate both Black-Scholes model and Jump diffusion model [Kou (2002) <doi:10.1287/mnsc.48.8.1086.166>] by Monte Carlo methods. This package can be used for computational finance.
igraph, rmarkdown, graphics, stats, utils, png

Monte Carlo Option Pricing Algorithms for Jump Diffusion Models
with Correlational Companies
Black-Scholes model [Black (1973) <doi:10.1086/260062>] is important to calculate option prices in the stock market and a variety of improved models are studied. In this package, I propose methods in order to calculate both Black-Scholes model and Jump diffusion model [Kou (2002) <doi:10.1287/mnsc.48.8.1086.166>] by Monte Carlo methods. This package can be used for computational finance.

Option is a one of the financial derivatives and its pricing is an important problem in practice. The process of stock prices are represented as Geometric Brownian motion [Black (1973) <doi:10.1086/260062>] or jump diffusion processes [Kou (2002) <doi:10.1287/mnsc.48.8.1086.166>]. In this package, algorithms and visualizations are implemented by Monte Carlo method in order to calculate European option price for three equations by Geometric Brownian motion and jump diffusion processes and furthermore a model that presents jumps among companies affect each other.
igraph, graphics, stats, utils, png, ggplot2