Using the Perron-Frobenius theorem, it is established that if (X, Y) is a random vector of non-negative integer-valued components such that Y≤X almost surely and two modified Rao-Rubin conditions hold, then under some mild assumptions the distribution of (X, Y) is uniquely determined by the conditional distribution of Y given X. this result extends the recent unpublished work of Shanbag and Taillie (1979) on damage models
AbstractThis paper establishes a link between a generalized matrix Matsumoto–Yor (MY) property and t...
In the first part, we obtain Gibbs type conditional limit theorems for independent non identically d...
We consider discrete-time Markov chains with one coffin state and a finite set $S$ of transient stat...
The damage model was introduced by Rao [1963] and is based on the assumption that an original observ...
This article is predominantly a review paper of the literature bringing Martin Boundary theory into ...
We consider random perturbations of non-singular measur- able transformations S on [0; 1]. By using ...
Consider a random vector (X,Y) where X=(X1,X2, ...., Xs,) and Y=(Y1,Y2, ...., Ys) with Xi, Yi, i=1,...
We consider the tail behavior of the product of two independent nonnegative random variables X and Y...
The Perron-Frobenius theorem for an irreducible nonnegative matrix is proved using the matrix graph ...
Recently, the study of products of random matrices gained a lot of interest. Motivated by this, we w...
AbstractThis paper investigates the characterizations of certain discrete distributions within the f...
We prove decorrelation estimates for generalized lattice Anderson models on Zd constructed with fini...
AbstractA new approach to the Frobenius-Perron operator PS:L1(X)→L1(X) associated with a non-singula...
This paper deals with a characterization of the negative multinomial distribution. It is based on th...
Abstract. The Frobenius number F (a) of an integer vector a with positive coprime coef-ficients is d...
AbstractThis paper establishes a link between a generalized matrix Matsumoto–Yor (MY) property and t...
In the first part, we obtain Gibbs type conditional limit theorems for independent non identically d...
We consider discrete-time Markov chains with one coffin state and a finite set $S$ of transient stat...
The damage model was introduced by Rao [1963] and is based on the assumption that an original observ...
This article is predominantly a review paper of the literature bringing Martin Boundary theory into ...
We consider random perturbations of non-singular measur- able transformations S on [0; 1]. By using ...
Consider a random vector (X,Y) where X=(X1,X2, ...., Xs,) and Y=(Y1,Y2, ...., Ys) with Xi, Yi, i=1,...
We consider the tail behavior of the product of two independent nonnegative random variables X and Y...
The Perron-Frobenius theorem for an irreducible nonnegative matrix is proved using the matrix graph ...
Recently, the study of products of random matrices gained a lot of interest. Motivated by this, we w...
AbstractThis paper investigates the characterizations of certain discrete distributions within the f...
We prove decorrelation estimates for generalized lattice Anderson models on Zd constructed with fini...
AbstractA new approach to the Frobenius-Perron operator PS:L1(X)→L1(X) associated with a non-singula...
This paper deals with a characterization of the negative multinomial distribution. It is based on th...
Abstract. The Frobenius number F (a) of an integer vector a with positive coprime coef-ficients is d...
AbstractThis paper establishes a link between a generalized matrix Matsumoto–Yor (MY) property and t...
In the first part, we obtain Gibbs type conditional limit theorems for independent non identically d...
We consider discrete-time Markov chains with one coffin state and a finite set $S$ of transient stat...