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Radonification of cylindrical semimartingales on Hilbert spaces

Albert Badrikian, Ali Süleyman Üstünel (1996)

Annales mathématiques Blaise Pascal

Random Markov Mappings.

Robert Atalla, Robert Sine (1976)

Mathematische Annalen

Random $n$ -ary sequence and mapping uniformly distributed

Nguyen Van Ho, Nguyen Thi Hoa (1995)

Applications of Mathematics

Višek [3] and Culpin [1] investigated infinite binary sequence $X = (X_{1}, X_{2}, \dots)$ with $X_{i}$ taking values $0$ or $1$ at random. They investigated also real mappings $H (X)$ which have the uniform distribution on $[0; 1]$ (notation $𝒰 (0; 1)$ ). The problem for $n$ -ary sequences is dealt with in this paper.

Random real trees

Jean-François Le Gall (2006)

Annales de la faculté des sciences de Toulouse Mathématiques

We survey recent developments about random real trees, whose prototype is the Continuum Random Tree (CRT) introduced by Aldous in 1991. We briefly explain the formalism of real trees, which yields a neat presentation of the theory and in particular of the relations between discrete Galton-Watson trees and continuous random trees. We then discuss the particular class of self-similar random real trees called stable trees, which generalize the CRT. We review several important results concerning stable...

Random trigonometric polynomials with nonidentically distributed coefficients.

Farahmand, K., Li, T. (2010)

International Journal of Stochastic Analysis

Real almost zeros of random polynomials with complex coefficients.

Farahmand, K., Grigorash, A., Flood, P. (2005)

Journal of Applied Mathematics and Stochastic Analysis

Real zeros of a random polynomial with Legendre elements.

Farahmand, K. (1997)

Journal of Applied Mathematics and Stochastic Analysis

Real zeros of classes of random algebraic polynomials.

Farahmand, K., Sambandham, M. (2003)

Journal of Applied Mathematics and Stochastic Analysis

Real zeros of random algebraic polynomials with binomial elements.

Nezakati, A., Farahmand, K. (2006)

Journal of Applied Mathematics and Stochastic Analysis

Réarrangement, inégalités maximales et théorèmes ergodiques fractionnaires

Michel Broise, Yves Déniel, Yves Derriennic (1989)

Annales de l'institut Fourier

Étant donné un semi-flot mesurable $(θ_{x})_{x \in ℝ_{+}^{d}}$ préservant une mesure de probabilité $μ$ sur un espace $Ω$ , nous considérons les moyennes ergodiques $t^{- d} \int_{ℝ_{+}^{d}} ϕ (x / t) f \circ θ_{x} d x$ où $ϕ$ est un “poids” à support compact sur $ℝ_{+}^{d}$ , c’est-à-dire que $ϕ$ vérifie $ϕ \geq 0$ et $\int ϕ (x) d x = 1$ . Nous démontrons la convergence p.p. de ces moyennes quand $t \to + \infty$ si $f$ appartient à l’espace de Lorentz défini par le poids $ϕ^{*}$ qui est le réarrangé décroissant de $ϕ$ . En particulier, pour $d = 1$ , on obtient la convergence p.p. des moyennes de Césarò d’ordre $α$

Displaying 1 – 13 of 13

Radonification of cylindrical semimartingales on Hilbert spaces

Random Markov Mappings.

Random $n$ -ary sequence and mapping uniformly distributed

Random real trees

Random trigonometric polynomials with nonidentically distributed coefficients.

Real almost zeros of random polynomials with complex coefficients.

Real zeros of a random polynomial with Legendre elements.

Real zeros of classes of random algebraic polynomials.

Real zeros of random algebraic polynomials with binomial elements.

Réarrangement, inégalités maximales et théorèmes ergodiques fractionnaires

Régularité d'ordre quelconque pour un modèle statistique filtré

Relative stability and weak convergence in non-decreasing stochastically monotone Markov chains.

Remarks on Palm Measures

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