Asymmetry and Gradient Asymmetry Functions: Density‐Based Skewness and Kurtosis
By Frank Critchley, M. Chris Jones. 2008
52 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/371e69dc9cb6ff2fc19d33dc2abcc9ac3f456147
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In Statistics and Probability
- M. Chris Jones
- Arthur Pewsey
- Gauss Moutinho Cordeiro
- Marc G. Genton
- Adelchi Azzalini
- Artur J. Lemonte
- Edwin M. M. Ortega
- Mark F. J. Steel
Citations in the corpus
- Skewness-Invariant Measures of Kurtosis (2011, background): “A density-based “asymmetry function” (parallel to extended Bowley skewness in the quantile-based case) is γ (p) = xR(p) − 2x0 + xL(p) xR(p) − xL(p) (O’Hagan 1994, section 2.6; Avérous, Fougères, and Meste 1996; Boshnakov 2007; Critchley and Jones 2008).”
- On Families of Distributions with Shape Parameters (2015, unknown): “(These distributions can be ‘log-symmetric’, a meaningful alternative to ordinary symmetry, along with ‘R-symmetry’, Mudholkar & Wang, 2007, on R + ; see Jones, 2008.)”