Please use this identifier to cite or link to this item: http://hdl.handle.net/10419/230831
Authors: 
Mustafayeva, Konul
Wang, Weining
Year of Publication: 
2020
Series/Report no.: 
IRTG 1792 Discussion Paper No. 2020-025
Abstract: 
Estimating spot covariance is an important issue to study, especially with the increasing availability of high-frequency nancial data. We study the estimation of spot covariance using a kernel method for high-frequency data. In particular, we consider rst the kernel weighted version of realized covariance estimator for the price process governed by a continuous multivariate semimartingale. Next, we extend it to the threshold kernel estimator of the spot covariances when the underlying price process is a discontinuous multivariate semimartingale with nite activity jumps. We derive the asymptotic distribution of the estimators for both xed and shrinking bandwidth. The estimator in a setting with jumps has the same rate of convergence as the estimator for di usion processes without jumps. A simulation study examines the nite sample properties of the estimators. In addition, we study an application of the estimator in the context of covariance forecasting. We discover that the forecasting model with our estimator outperforms a benchmark model in the literature.
Subjects: 
high-frequency data
kernel estimation
jump
forecasting covariance matrix
JEL: 
C00
Document Type: 
Working Paper

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