Term-Structure Modelling at the Zero Lower Bound: Implications for Estimating the Forward Term Premium

7 Pages Posted: 3 Nov 2015 Last revised: 4 Aug 2022

Date Written: February 12, 2018

Abstract

This working paper was written by Tsz-Kin Chung (Tokyo Metropolitan University), Cho-Hoi Hui (Hong Kong Monetary Authority) and Ka-Fai Li (Hong Kong Monetary Authority).

Although the affine Gaussian term-structure model has been a workhorse model in termstructure
modelling, it remains doubtful whether it is an appropriate model in a low interest rate environment. This paper uses an alternative quadratic Gaussian-term structure model which is well known to be as tractable as the affine model and yet is suitable for interest rates close to zero. Compared with the quadratic model under the zero lower bound, we illustrate how the forward term premium can be biased upward under the affine model both theoretically and empirically.

Keywords: term premium; zero lower bound; quadratic Gaussian term-structure model; Bayesian MCMC

JEL Classification: C11, C32, E43, E44, G12

Suggested Citation

Institute for Monetary and Financial Research, Hong Kong, Term-Structure Modelling at the Zero Lower Bound: Implications for Estimating the Forward Term Premium (February 12, 2018). Finance Research Letters Vol. 21, (2017), Pages 100-106. The new title is "Term-structure modelling at the zero lower bound: Implications for estimating the forward term premium", Hong Kong Institute for Monetary and Financial Research (HKIMR) Research Paper WP No. 21/2015, Available at SSRN: https://ssrn.com/abstract=2685523 or http://dx.doi.org/10.2139/ssrn.2685523

Hong Kong Institute for Monetary and Financial Research (Contact Author)

(HKIMR) ( email )

Units 1005-1011, 10th Floor, One Pacific Place
88 Queensway
Hong Kong
China

Do you have negative results from your research you’d like to share?

Paper statistics

Downloads
83
Abstract Views
960
Rank
543,514
PlumX Metrics