2007
DOI: 10.1002/ijfe.317
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Term‐structure estimation in markets with infrequent trading

Abstract: There are two issues that are of central importance in term-structure analysis. One is the modelling and estimation of the current term structure of spot rates. The second is the modelling and estimation of the dynamics of the term structure. These two issues have been addressed independently in the literature. The methods that have been proposed assume a sufficiently complete price data set and are generally implemented separately. However, there are serious problems when these methods are applied to markets … Show more

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Cited by 28 publications
(29 citation statements)
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“…1 2 Cortázar, Schwartz, and Naranjo (2007) discuss the di¢ culties of estimating the term structure in markets with infrequent trading and suggest an alternative methodology that uses data for more dates than the ones for which the yield curve is being estimated. We address this issue by working with countries with many bonds and liquid markets.…”
Section: Spreads and Pricesmentioning
confidence: 99%
“…1 2 Cortázar, Schwartz, and Naranjo (2007) discuss the di¢ culties of estimating the term structure in markets with infrequent trading and suggest an alternative methodology that uses data for more dates than the ones for which the yield curve is being estimated. We address this issue by working with countries with many bonds and liquid markets.…”
Section: Spreads and Pricesmentioning
confidence: 99%
“… Cortázar, Schwartz, and Naranjo (2007) discuss the difficulties of estimating the term structure in markets with infrequent trading and suggest an alternative methodology that uses data for more dates than the ones for which the yield curve is being estimated. We address this issue by working with countries with many bonds and liquid markets.…”
mentioning
confidence: 99%
“…As Cortazar et al (2007) pointed out, the above optimal estimates can be obtained even if the number of observations varies with time. The Kalman filter allows the dimension u t of vectors z t , d t , v t and of matrices H t and R t to be a function of time.…”
Section: Multicommodity Estimation Using the Kalman Filter Kalman Filmentioning
confidence: 97%
“…In this section it is shown how the Kalman filter can be used to estimate a model, even if data are incomplete and for some days there are no prices (Cortazar, Schwartz, & Naranjo, 2007). Let the following measurement equation relate a vector of observable variables z t with a vector of state variables, x t : (15) where H t is a u t ϫ n matrix, d t is a u t ϫ 1 vector, and v t is a u t ϫ 1 vector of uncorrelated Gaussian disturbances with mean 0 and covariance matrix R t .…”
Section: Multicommodity Estimation Using the Kalman Filter Kalman Filmentioning
confidence: 99%