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In this paper we discuss how to price American, European and Asian options using a geometric Brownian motion model for stock price. We investigate the analytic solution for Black-Scholes differential equation for European options and consider numerical methods for approximating the price of other types of options. These numerical methods include Monte Carlo, binomial trees, trinomial trees and finite difference methods. We conclude our discussion with an investigation of how these methods perform with respect to the changes in different Greeks. Further analysing how the value of a certain Greeks affect the price of a given option.
Utkarsh Kumar's CV
JERARQUIZACIÓN DE PRODUCTOS EN AMAZON
Research Article Template for submission to the journal BME Frontiers spj.sciencemag.org/bmef
Original Draft by Joseph Timothy Foley (foley AT ru DOT IS) and by David S. Cochran (cochrand AT ipfw DOT edu) Updated for ECE405 by Joseph Smith (smitjj09 AT students DOT ipfw DOT edu)
A rough template for training reports in BVCOE.
Bhupendra Kumhare's CV
Thesis format modified from UCSP following the VRI-UNAP rules.
Template for research proposal for master's degree at the Weizmann Institute of Science
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