Term Structure Models and the Zero Bound: An Empirical Investigation of Japanese Yields
By Don H. Kim, Kenneth J. Singleton. 2012
244 citations recorded by the source corpus.
Subfields: Demography, Finance
View Paper: https://www.semanticscholar.org/paper/1089d4a8f7baebea2aaa149a534741be2d496e11
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Demography
In Finance
- Jens H. E. Christensen
- Glenn D. Rudebusch
- Signe Krogstrup
- J. Wu
- A. Schrimpf
- Anna Cieślak
- Tomasz Wieladek
- Martin Weale
Citations in the corpus
- The Signaling Channel for Federal Reserve Bond Purchases (2013, unknown): “The term premium estimates used by GRRS are obtained from the model of Kim and Wright (2005). What distinguishes their model from an unrestricted—i.”
- Measuring the Stance of Monetary Policy in Zero Lower Bound Environments (2013, unknown): “12As noted by Kim and Singleton (2011) p. 25, Ueno, Baba, and Sakurai (2006) obtains implausibly low shadow short rates (a low of around 18 percent).”
- Evaluating the Macroeconomic Effects of the ECB's Unconventional Monetary Policies (2019, background): “The shadow rate is the shortest maturity rate, extracted from a term structure model, that would generate the observed yield curve had the ELB not been binding (Kim and Singleton, 2012; Krippner, 2012; Christensen and Rudebusch, 2015, 2016).”
- Transmission of Quantitative Easing: The Role of Central Bank Reserves (2016, background): “47Following Kim and Singleton (2012), the prefix “B-” refers to a shadow-rate model in the spirit of Black (1995).”
- A Shadow Policy Rate to Calibrate US Monetary Policy at the Zero Lower Bound (2014, unknown): “Wu and Xia (2016) construct an analytical approximation 6More recently, Kim and Singleton (2012) find that their two-factor affine, quadratic-Gaussian, and shadow rate models capture some key features of JGB data and that the shadow rate models outperform other models in terms of the fit to…”
- A Tractable Framework for Zero-Lower-Bound Gaussian Term Structure Models (2013, unknown): “33For example, Christensen and Rudebusch (2013) p. 22 presents CAB-AFNSM(2) SSRs for Japan (albeit estimated using the EKF) that are similar to the Kim and Singleton (2012) Black-GATSM(2) estimates, and also see the discussion at the end of section 3.1 in the present article.”
- Estimating Shadow-Rate Term Structure Models with Near-Zero Yields (2013, methodology): “…such numerical methods render it very difficult to solve the associated higher-dimensional PDE systems within a reasonable time.6 This is a severe limitation to estimating shadow-rate models since the bond pricing literature has focused on models with at least three factors driving bond yields.”
- Measuring the Effect of the Zero Lower Bound on Medium- and Longer-Term Interest Rates (2014, unknown): “In each scenario, impulse responses are computed as the difference between the path of the economy after the shock and the baseline path of the economy absent the shock.”