Cramér–Karhunen–Loève representation and harmonic principal component analysis of functional time series
By Victor M. Panaretos, Shahin Tavakoli. 2013
84 citations recorded by the source corpus.
Subfields: Analytical Chemistry, Economics and Econometrics, Signal Processing
View Paper: https://www.semanticscholar.org/paper/d913927329db573f580e0f98cc2cd9053bd6f481
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Analytical Chemistry
- Xianyang Zhang
- Marc Hallin
- Siegfried Hormann
- Łukasz Kidziński
- Victor M. Panaretos
- Shahin Tavakoli
- Anne van Delft
- Alexander Aue
In Economics and Econometrics
- Xianyang Zhang
- Marc Hallin
- Łukasz Kidziński
- Victor M. Panaretos
- Shahin Tavakoli
- Siegfried Hormann
- Gregory Rice
- Anne van Delft
In Signal Processing
- Xianyang Zhang
- Marc Hallin
- Siegfried Hormann
- Łukasz Kidziński
- Victor M. Panaretos
- Shahin Tavakoli
- Anne van Delft
- Michael Eichler
Citations in the corpus
- Dynamic functional principal components (2012, methodology): “The methodology relies on a frequency domain analysis for functional data: a topic which is still in its infancy (see, for instance, Panaretos and Tavakoli (2013a)).”
- White Noise Testing and Model Diagnostic Checking for Functional Time Series (2016, methodology): “Our test is constructed based on the periodogram function recently X. Zhang / Journal of Econometrics 194 (2016) 76–95 77 introduced by Panaretos and Tavakoli (2013a) and it has nontrivial power against Pitman’s local alternatives that are within a √ T - neighborhood of the null hypothesis, where T…”
- Fourier analysis of stationary time series in function space (2013, methodology): “Remark F.16 in the supplementary material [Panaretos and Tavakoli (2013)] tells us that the convergence of the convolution integral depends on the uniform continuity parameter δ(ε), which here will depend on the size of the sampling grid M =M(T ); in other words, δ(ε) = δ(ε,M).”