Bachelorarbeit, 2015
50 Seiten, Note: 1.0
This thesis explores the concept of real option valuation as a more comprehensive method for evaluating projects under uncertainty, compared to the traditional Net Present Value (NPV) approach. It aims to provide a thorough understanding of real options by explaining the underlying mathematical tools and exploring various valuation approaches presented in financial literature. Additionally, the paper investigates the reasons for the limited adoption of real option analysis in the industry.
The introduction presents the motivation for exploring real option valuation as a more comprehensive method for evaluating projects under uncertainty. It highlights the limitations of the traditional NPV method and introduces the concept of real options as a valuable alternative.
Chapter 1 provides a definition of real options and compares them to traditional financial options. It explores the different types of real options and their analogy to financial options, illustrating the flexibility and value they offer in project decision-making.
Chapter 2 delves into the theoretical framework of real option valuation. It reviews relevant literature, introduces key concepts of stochastic processes, and discusses the applications of various stochastic models, including the Wiener process, Geometric Brownian Motion, Jump-Diffusion process, and Mean-Reverting process.
Chapter 3 explores different approaches to real option valuation, including dynamic programming, contingent claim analysis, and simulation. It examines the strengths and weaknesses of each approach and provides insights into their practical applicability.
Chapter 4 presents a case study on valuing undeveloped petroleum reserves, demonstrating the application of real option valuation in a specific industry. It explores the valuation of a developed reserve and an undeveloped reserve, providing numerical examples to illustrate the process.
Real option valuation, Net Present Value (NPV), project evaluation, uncertainty, stochastic processes, Wiener process, Geometric Brownian Motion, Jump-Diffusion process, Mean-Reverting process, dynamic programming, contingent claim analysis, simulation, petroleum reserves.
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