Package: MKendall 1.5-4
MKendall: Matrix Kendall's Tau and Matrix Elliptical Factor Model
Large-scale matrix-variate data have been widely observed nowadays in various research areas such as finance, signal processing and medical imaging. Modelling matrix-valued data by matrix-elliptical family not only provides a flexible way to handle heavy-tail property and tail dependencies, but also maintains the intrinsic row and column structure of random matrices. We proposed a new tool named matrix Kendall's tau which is efficient for analyzing random elliptical matrices. By applying this new type of Kendell’s tau to the matrix elliptical factor model, we propose a Matrix-type Robust Two-Step (MRTS) method to estimate the loading and factor spaces. See the details in He at al. (2022) <arxiv:2207.09633>. In this package, we provide the algorithms for calculating sample matrix Kendall's tau, the MRTS method and the Matrix Kendall's tau Eigenvalue-Ratio (MKER) method which is used for determining the number of factors.
Authors:
MKendall_1.5-4.tar.gz
MKendall_1.5-4.zip(r-4.7)MKendall_1.5-4.zip(r-4.6)MKendall_1.5-4.zip(r-4.5)
MKendall_1.5-4.tgz(r-4.6-any)MKendall_1.5-4.tgz(r-4.5-any)
MKendall_1.5-4.tar.gz(r-4.7-any)MKendall_1.5-4.tar.gz(r-4.6-any)
MKendall_1.5-4.tgz(r-4.6-emscripten)
manual.pdf |manual.html✨
card.svg |card.png
MKendall/json (API)
| # Install 'MKendall' in R: |
| install.packages('MKendall', repos = c('https://wangyalin09.r-universe.dev', 'https://cloud.r-project.org')) |
This package does not link to any Github/Gitlab/R-forge repository. No issue tracker or development information is available.
Last updated from:ef74a81d3b. Checks:9 OK. Indexed: yes.
| Target | Result | Time | Files | Syslog |
|---|---|---|---|---|
| linux-devel-x86_64 | OK | 100 | ||
| source / vignettes | OK | 137 | ||
| linux-release-x86_64 | OK | 101 | ||
| macos-release-arm64 | OK | 73 | ||
| macos-oldrel-arm64 | OK | 65 | ||
| windows-devel | OK | 58 | ||
| windows-release | OK | 60 | ||
| windows-oldrel | OK | 53 | ||
| wasm-release | OK | 84 |
Dependencies:
