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The multivariate skew-slash t and skew-slash Cauchy distributions

Model Assisted Statistics and Applications, 2012
The slash distributions are flexible distributions that can take skewness and heavy tails into account. In this article we define skewed versions of multivariate slash t distribution and multivariate slash Cauchy distribution. These distributions belong to the multivariate skew-slash elliptical family.
openaire   +1 more source

Multivariate skew-normal distribution for modelling skewed spatial data

Spatial and Spatio-temporal Epidemiology
Multivariate spatial data are commonly modelled using the shared spatial component and multivariate intrinsic conditional autoregressive (MICAR) models where the spatial random variables are assumed to be normally distributed. However, the normality assumption may not be always right as the spatially structured component may show non-normal ...
Kassahun Abere Ayalew   +2 more
openaire   +2 more sources

On a measure of multivariate skewness and a test for multivariate normality

Annals of the Institute of Statistical Mathematics, 1982
We consider an extension of Pearson measure of skewness to a multivariate case and apply the proposed measure to a test of multivariate normality.
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Accelerating the Multivariate SKEW T Parameter Estimation

2019 IEEE 8th International Workshop on Computational Advances in Multi-Sensor Adaptive Processing (CAMSAP), 2019
This paper considers an acceleration scheme for the multivariate skew $t$ (MST) parameter estimation. MST is a heavy-tailed distribution allowing also for skewness. The distribution is very convenient for many real-life applications where there data is heavy-tailed, there may be outliers, and data may be skewed. One example is financial data.
Rui Zhou 0016, Daniel P. Palomar
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Regularized skewness parameter estimation for multivariate skew normal and skew t distributions

2019
<p>The skewed normal (SN) distribution introduced by Azzalini has opened a new era for analyzing skewed data. The idea behind it is that it incorporates a new parameter regulating shape and skewness on the symmetric Gaussian distribution. This idea was soon extended to other symmetric distributions such as the Student's t distribution, resulting ...
Sheng Wang   +5 more
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Flexible Modelling via Multivariate Skew Distributions

2019
Mixtures of skew component distributions are being applied widely to model and partition data into clusters that exhibit non-normal features such as asymmetry and tails heavier than the normal. The number of contributions on skew distributions are now so many that it is beyond the scope of this paper to include them all here.
Geoffrey J. McLachlan, Sharon X. Lee
openaire   +3 more sources

The Skew-normal Distribution and Related Multivariate Families*

Scandinavian Journal of Statistics, 2005
If \(f_0\) is a \(d\)-dimensional density with \(f_0(x)=f_0(-x)\), \(G\) is a one-dimensional CDF with symmetric about 0 PDF and \(w: R^d\to R\) is any function with \(w(-x)=-w(x)\), then \(f(z)=2f_0(z)G(w(z))\) is a density function on \(R^d\). With \(f_0\sim N(0,\Omega)\), \(G\sim N(0,1)\), and a linear function \(w\) one obtains \(f\) being a skew ...
openaire   +2 more sources

Multivariate skewness and kurtosis

Journal of the Korean Data And Information Science Sociaty, 2018
Chong Sun Hong, Jae Hyun Sung
openaire   +1 more source

The skewness of oil price returns and equity premium predictability

Energy Economics, 2021
Zhifeng Dai, Jie Kang, Fenghua Wen
exaly  

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