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Multivariate plug-in bandwidth selection with unconstrained pilot bandwidth matrices
Multivariate kernel density estimation is an important technique in exploratory data analysis. Its utility relies on its ease of …
José E. Chacón
,
T. Duong
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DOI
On the probability of holes in truncated samples
For truncated data the existence of “holes” resp. inner risk sets may cause some problems when analyzing or applying the …
Ewa Strzalkowska-Kominiak
,
W. Stute
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DOI
Optimal rank-based testing for principal components
This paper provides parametric and rank-based optimal tests for eigenvectors and eigenvalues of covariance or scatter matrices in …
M. Hallin
,
D. Paindaveine
,
Thomas Verdebout
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DOI
Shifts in individual parameters of a GARCH model
Most asset return series, especially those in high frequency, show high excess kurtosis and persistence in volatility that cannot be …
Pedro Galeano
,
R. S. Tsay
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DOI
Testing for common principal components under heterokurticity
The so-called common principal components (CPC) model, in which the covariance matrices ${\Sigma}$ of m populations are assumed to have …
M. Hallin
,
D. Paindaveine
,
Thomas Verdebout
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DOI
The Gaussian mixture conditional correlation model: Parameter estimation, value at risk calculation and portfolio selection
A multivariate generalized autoregressive conditional heteroscedasticity model with dynamic conditional correlations is proposed, in …
Pedro Galeano
,
M. C. Ausín
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DOI
The statistical analysis of consecutive survival data under serial dependence
In the analysis of medical data, one often encounters data that are observed sequentially over time. For example in AIDS studies, let …
Ewa Strzalkowska-Kominiak
,
W. Stute
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DOI
Data-driven choice of the smoothing parametrization for kernel density estimators
There are several levels of sophistication when specifying the bandwidth matrix $\mathbf{H}$ to be used in a multivariate kernel …
José E. Chacón
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DOI
Integral distribution-free statistics of $L_p$-type and their asymptotic comparison
Generalizing the Cramér–von Mises and the Kolmogorov–Smirnov test, different integral statistics based on $L_p$-norms are compared with …
N. Henze
,
Y. Nikitin
,
Bruno Ebner
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DOI
Is it possible to test if a power of the density is integrable?
It is not clear what $L_p$-distance should be used to measure the error in density estimation. Whereas the $L_1$-distance makes sense …
José E. Chacón
,
J. Montanero
,
A. G. Nogales
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