Wikipedia:

Rendleman-Bartter model

The Rendleman-Bartter model in finance is a short rate model describing the evolution of interest ratess. It is a type of "one factor model" as describes interest rate movements as driven by only one source of market risk. It can be used in the valuation of interest rate derivatives.

The model specifies that the instantaneous interest rate follows a geometric Brownian motion:

dr_t = \theta r_t\,dt + \sigma r_t\,dW_t

where Wt is a Wiener process modelling the random market risk factor. The drift parameter, θ, represents a constant expected instantaneous rate of change in the interest rate, while the standard deviation parameter, σ, determines the volatility of the interest rate.

This is one of the early models of the short term interest rates, using the same stochastic process as the one already used to describe the dynamics of the underlying price in stock options. Its main disadvantage is that it does not capture the mean reversion of interest rates (their tendency to revert toward some value or range of values rather than wander without bounds in either direction).

References

  • Hull, John C. (2003). Options, Futures and Other Derivatives. Upper Saddle River, NJ: Prentice Hall. ISBN 0-13-009056-5. 
  • Rendleman, R. and B. Bartter (1980). "The Pricing of Options on Debt Securities". Journal of Financial and Quantitative Analysis 15: 11-24. 

 
 
 

Join the WikiAnswers Q&A community. Post a question or answer questions about "Rendleman-Bartter model" at WikiAnswers.

 

Copyrights:

Wikipedia. This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Rendleman-Bartter model" Read more

Search for answers directly from your browser with the FREE Answers.com Toolbar!  
Click here to download now. 

Get Answers your way! Check out all our free tools and products.

On this page:   E-mail   print Print  Link  

 

Keep Reading

Mentioned In: