Some Applications of Läuter's Technique in Tests for Spherical Symmetry
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Publication:2701864
DOI<923::AID-BIMJ923>3.0.CO;2-3 10.1002/1521-4036(200012)42:8<923::AID-BIMJ923>3.0.CO;2-3zbMath1039.62051OpenAlexW2013896175MaRDI QIDQ2701864
Publication date: 2000
Full work available at URL: https://doi.org/10.1002/1521-4036(200012)42:8<923::aid-bimj923>3.0.co;2-3
goodness-of-fit testspherical distributionaffine invariant statisticsleft-spherical matrix distributiontesting spherical symmetry
Related Items (4)
A class of uniform tests for goodness-of-fit of the multivariate \(L_p\)-norm spherical distributions and the \(l_p\)-norm symmetric distributions ⋮ Generalized \(F\)-tests for the multivariate normal mean ⋮ A necessary power divergence-type family of tests for testing elliptical symmetry ⋮ Some necessary uniform tests for spherical symmetry
Cites Work
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- A comparative study of goodness-of-fit tests for multivariate normality
- On methods for generating uniform random points on the surface of a sphere
- Testing for ellipsoidal symmetry of a multivariate density
- A multivariate version of Ghosh's \(T_{3}\)-plot to detect non-multinormality.
- A \(t\)-distribution plot to detect non-multinormality.
- Multivariate tests based on left-spherically distributed linear scores
- Testing multinormality based on low-dimensional projection
- Testing for spherical symmetry of a multivariate distribution
- A necessary test of goodness of fit for sphericity
- F-probability plot and its application to multivariate normality
- A class of invariant procedures for assessing multivariate normality
- Plotting squared radii
- Exact t and F Tests for Analyzing Studies with Multiple Endpoints
- New Tests for Data with an Inherent Structure
- Measures of multivariate skewness and kurtosis with applications
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