Add to ORKGiff v = cu for some c 6 = 0. We write the equivalence class of (x1, x2,..., xn+1) in CPn as (x1: x2:...: xn+1). The standard imbedding of affine n-space into projective n-space i
In [3], we introduce the generalized Bell representation, and solve a problem of Goldberg that deter...
This paper is devoted to a systematic study of a class of binary trees encoding the structure of rat...
The concept of paranorm given by A. Wilansky in(Wilansky, 1964)suggests to us the construction of a ...
In this note we continue a theme taken up in part I, see [Gzyl and Recht: The geometry on the class ...
In this note we provide a natural way of defining exponential coordinates on the class of probabilit...
In this paper we introduce the concept of rational probability measures. These are probability measu...
AbstractUsing the method of algebraic models, it is proved first that the projective limit T of a pr...
This 1997 work explores the role of probabilistic methods for solving combinatorial problems. These ...
We begin the study of probabilistic normed spaces (briefly PN spaces ) by giving several examples; (...
Probabilistic Combinatorics is an interface between Probability and Discrete Mathematics. Initiated ...
The Probabilistic Method was primarily used in Combinatorics and pioneered by Erdös Pai, better know...
This paper is devoted to a systematic study of a class of binary trees encoding the structure of rat...
AbstractDiscrete notions of behavioural equivalence sit uneasily with semantic models featuring quan...
Abstract: We study the statistical properties of trajectories of a class of dynamical syst...
AbstractWe survey the work on both discrete and continuous-space probabilistic systems as coalgebras...
In [3], we introduce the generalized Bell representation, and solve a problem of Goldberg that deter...
This paper is devoted to a systematic study of a class of binary trees encoding the structure of rat...
The concept of paranorm given by A. Wilansky in(Wilansky, 1964)suggests to us the construction of a ...
In this note we continue a theme taken up in part I, see [Gzyl and Recht: The geometry on the class ...
In this note we provide a natural way of defining exponential coordinates on the class of probabilit...
In this paper we introduce the concept of rational probability measures. These are probability measu...
AbstractUsing the method of algebraic models, it is proved first that the projective limit T of a pr...
This 1997 work explores the role of probabilistic methods for solving combinatorial problems. These ...
We begin the study of probabilistic normed spaces (briefly PN spaces ) by giving several examples; (...
Probabilistic Combinatorics is an interface between Probability and Discrete Mathematics. Initiated ...
The Probabilistic Method was primarily used in Combinatorics and pioneered by Erdös Pai, better know...
This paper is devoted to a systematic study of a class of binary trees encoding the structure of rat...
AbstractDiscrete notions of behavioural equivalence sit uneasily with semantic models featuring quan...
Abstract: We study the statistical properties of trajectories of a class of dynamical syst...
AbstractWe survey the work on both discrete and continuous-space probabilistic systems as coalgebras...
In [3], we introduce the generalized Bell representation, and solve a problem of Goldberg that deter...
This paper is devoted to a systematic study of a class of binary trees encoding the structure of rat...
The concept of paranorm given by A. Wilansky in(Wilansky, 1964)suggests to us the construction of a ...