It is a well known fact that invariance under the orthogonal group and marginal independence uniquely characterizes the isotropic normal distribution. Here, a similar characterization is provided for the more general class of differentiable bounded $L_{p}$-spherically symmetric distributions: Every factorial distribution in this class is necessarily $p$-generalized normal
AbstractTwo optimal characteristic properties of the normal distribution are shown: (a) Of all the S...
AbstractThe theory of Bayesian least squares is developed for a general and more tangible notion of ...
An in-dimensional random vector X is said to have a spherical distribution if and only if its charac...
It is a well known fact that invariance under the orthogonal group and marginal independence uniquel...
It is a well known fact that invariance under the orthogonal group and marginal independence uniquel...
AbstractIt is a well known fact that invariance under the orthogonal group and marginal independence...
It is a well known fact that invariance under the orthogonal group and marginal independence uniquel...
AbstractIt is a well known fact that invariance under the orthogonal group and marginal independence...
It is well known (see [2], p. 158) that if X and Y are independent random variables with a continuou...
Two optimal characteristic properties of the normal distribution are shown: (a) Of all the SNM (sphe...
A probability distribution is called spherically symmetric if it is invariant with respect to rotati...
Abstract. Tractable generalizations of the Gaussian distribution play an important role for the anal...
AbstractTwo optimal characteristic properties of the normal distribution are shown: (a) Of all the S...
Three types of characterizations for two subclasses of spherical distributions are presented. Within...
AbstractIn this paper some characterization results ofLp-norm spherical distributions are obtained. ...
AbstractTwo optimal characteristic properties of the normal distribution are shown: (a) Of all the S...
AbstractThe theory of Bayesian least squares is developed for a general and more tangible notion of ...
An in-dimensional random vector X is said to have a spherical distribution if and only if its charac...
It is a well known fact that invariance under the orthogonal group and marginal independence uniquel...
It is a well known fact that invariance under the orthogonal group and marginal independence uniquel...
AbstractIt is a well known fact that invariance under the orthogonal group and marginal independence...
It is a well known fact that invariance under the orthogonal group and marginal independence uniquel...
AbstractIt is a well known fact that invariance under the orthogonal group and marginal independence...
It is well known (see [2], p. 158) that if X and Y are independent random variables with a continuou...
Two optimal characteristic properties of the normal distribution are shown: (a) Of all the SNM (sphe...
A probability distribution is called spherically symmetric if it is invariant with respect to rotati...
Abstract. Tractable generalizations of the Gaussian distribution play an important role for the anal...
AbstractTwo optimal characteristic properties of the normal distribution are shown: (a) Of all the S...
Three types of characterizations for two subclasses of spherical distributions are presented. Within...
AbstractIn this paper some characterization results ofLp-norm spherical distributions are obtained. ...
AbstractTwo optimal characteristic properties of the normal distribution are shown: (a) Of all the S...
AbstractThe theory of Bayesian least squares is developed for a general and more tangible notion of ...
An in-dimensional random vector X is said to have a spherical distribution if and only if its charac...