A Gaussian approach for continuous time models of the short-term interest rate
By Jun Yu, Peter C. B. Phillips. 2001
46 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance
View Paper: https://www.semanticscholar.org/paper/f0838bd9ec198922b18443d47762fafab9274ec1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Jun Yu
- Peter C. B. Phillips
- Phelim P. Boyle
- Mary R. Hardy
- L. Gutierrez
- Shuping Shi
- Scott H. Irwin
- Liangjun Su
In Finance
- Jun Yu
- Peter C. B. Phillips
- Phelim P. Boyle
- Mary R. Hardy
- Paresh Kumar Narayan
- Michael Mcaleer
- Yoosoon Chang
- Manabu Asai
Citations in the corpus
- Guaranteed Annuity Options (2003, background): “See Nowman (1997) and Yu and Phillips (2001).”
- Jackknifing Bond Option Prices (2005, unknown): “…are manifest in the estimation of continuous time systems, such as diffusion models for shortterm interest rates [Ball and Torous (1996), Chapman and Pearson (2000), Yu and Phillips (2001)] and they persist even when the sample size is quite large, as is often the case in financial applications.”
- Maximum Likelihood and Gaussian Estimation of Continuous Time Models in Finance (2007, methodology): “Yu and Phillips (2001) developed an exact Gaussian method to estimate continuous time models with a linear drift function of the following form: dX(t) = κ(µ−X(t))dt + σ(X(t); θ)dB(t), (55) The approach is based on the idea that any continuous time martingale can be written as a Brownian motion…”