1 / 27
文档名称:

Monte Carlo Estimation of Project Volatility for Real Options Analysis.pdf

格式:pdf   页数:27
下载后只包含 1 个 PDF 格式的文档,没有任何的图纸或源代码,查看文件列表

如果您已付费下载过本站文档,您可以点这里二次下载

Monte Carlo Estimation of Project Volatility for Real Options Analysis.pdf

上传人:bolee65 2014/1/9 文件大小:0 KB

下载得到文件列表

Monte Carlo Estimation of Project Volatility for Real Options Analysis.pdf

文档介绍

文档介绍:Monte Carlo Estimation of Project Volatility for Real Options Analysis

Pedro Manuel Cortesão Godinho

Grupo de Estudos ários e Financeiros (GEMF)



ABSTRACT

Volatility is a fundamental parameter for option valuation. In particular, real
options models require project volatility, which is very hard to estimate accurately
because there is usually no historical data for the underlying asset. Several authors have
used a method based on Monte Carlo simulation for estimating project volatility. In this
paper we analyse the existing procedures for applying the method, concluding that they
will lead to an upward bias in the volatility estimate. We propose different procedures
that will provide better results, and we also discuss the business consequences of using
upwardly biased volatility estimates in real options analysis.
1
1. INTRODUCTION

Real options analysis has led to very important theoretical advances in the field
of project valuation. However, its practical application to real life projects presents
some serious difficulties that have hindered its ess. Estimating underlying asset
volatility is one of the most important problems faced by practitioners wanting to use
real options models. Sometimes, the only significant source of uncertainty for the
project is the price of modity and, in such cases, market data can be used to
estimate volatility (for example, Kelly, 1998, and Smit, 1997). However, most projects
contain multiple sources of uncertainty, and historical data do not exist for some
significant sources of volatility. For such projects, it may be useful to estimate the
volatility for the project without options, and use the project without options as the
underlying asset for the analysis (see Copeland and Antikarov, 2001, for example).
Some authors have tackled the problem of estimating the volatility of the project
without options. Davis (1998) provides a closed-form expression for t