Invariant tests for symmetry about an unspecified point based on the empirical characteristic function
By Norbert Henze, Bernhard Klar, Simos G. Meintanis. 2003
82 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/e10fd024353c9cda9ac00a21208107400dfe8f09
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In Statistics and Probability
- Simos G. Meintanis
- Norbert Henze
- Nasser Arghami
- H. Alizadeh Noughabi
- Ludwig Baringhaus
- Bruno Ebner
- H. Muhammed
- Jan W. H. Swanepoel
Citations in the corpus
- Recent and classical tests for exponentiality: a partial review with comparisons (2005, background): “More recent work includes, among others, Henze et al. (2003), Gürtler and Henze (2000), Koutrouvellis and Meintanis (1999) and Kankainen and Usakakov (1998).”
- The limit distribution of weighted $$L^2$$L2-goodness-of-fit statistics under fixed alternatives, with applications (2017, background): “Weighted L2-statistics, however, have also been studied for testing non-parametric hypotheses, see e.g. Henze et al. (2003), Ngatchou-Wandji (2009), and Leucht (2012) in the context of testing for reflected symmetry about an unspecified point.”
- Testing exponentiality based on characterizations of the exponential distribution (2011, background): “[7], Zhang and Cheng [8], Meintanis [9], Steele and Chaseling [10], Meintanis [11], Jager and Wellner [12], Meintanis [13], Raschke [14], Meintanis [15], Zhao et al.”