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logspline

R package logspline: Logspline density estimation routines. Routines for the logspline density estimation. oldlogspline uses the same algorithm as the logspline 1.0.x package - the Kooperberg and Stone (1992) algorithm (with an improved interface). The recommended routine logspline uses an algorithm from Stone et al (1997).

Keywords for this software

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  • R package
  • log-density estimation
  • alcohol use disorder
  • oracle inequality
  • NPMLE
  • depression
  • log-concave
  • density estimation
  • conditional quantile function
  • distribution regression
  • mixture density estimation
  • transformation model
  • shape constraints
  • truncation
  • Ising model
  • censoring
  • ( \ell_1) penalty
  • model selection consistency
  • boundary corrected kernel density estimation
  • ANOVA
  • transformation analysis
  • spike and slab prior
  • Journal of Statistical Software
  • minimax adaptivity
  • penalized spline smoothing
  • threshold estimation
  • conditional distribution function
  • interval censored data
  • R
  • wavelet basis

  • URL: cran.r-project.org/web...
  • Code
  • InternetArchive
  • Manual: cran.r-project.org/web...
  • Authors: Kooperberg C
  • Dependencies: R

  • Add information on this software.


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References in zbMATH (referenced in 6 articles )

Showing results 1 to 6 of 6.
y Sorted by year (citations)

  1. Marsman, M.; Huth, K.; Waldorp, L. J.; Ntzoufras, I.: Objective Bayesian edge screening and structure selection for Ising networks (2022)
  2. Bak, Kwan-Young; Koo, Ja-Yong: Adaptive log-density estimation (2020)
  3. Torsten Hothorn: Most Likely Transformations: The mlt Package (2020) not zbMATH
  4. Yang Hu; Carl Scarrott: evmix: An R package for Extreme Value Mixture Modeling, Threshold Estimation and Boundary Corrected Kernel Density Estimation (2018) not zbMATH
  5. Anderson-Bergman, Clifford; Yu, Yaming: Computing the log concave NPMLE for interval censored data (2016)
  6. Schellhase, Christian; Kauermann, Göran: Density estimation and comparison with a penalized mixture approach (2012)

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      • 62 Statistics
      • 65 Numerical analysis

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