In this paper, we study the notion of the Dobrushin ergodicity coefficient for positive contractions defined on the predual M∗ of von Neumann algebra M. Moreover, in terms of this coefficient, we prove ergodic-type theorems for nonhomogeneous Markov chains on M∗
AbstractWe prove that if X = (Xn)nϵZ is a finite state space ergodic Markov chain, then for any natu...
Doeblin [1] considered some classes of finite state nonhomogeneous Markov chains and studied their a...
AbstractWe study different types of limit behavior of infinite dimension discrete time nonhomogeneou...
It is known that the Dobrushin’s ergodicity coefficient is one of the effective tools to study the b...
In this paper we study certain properties of Dobrushin's ergod- icity coe�cient for stochastic oper...
In this paper we study certain properties of Dobrushin's ergodicity coe�cient for stochastic operat...
. Inspired by the recent work of Daubechies and Lagarias on a set of matrices with convergent infini...
In the present work, we define such an ergodicity coefficient of a positive mapping defined on orde...
In the present work, we define such an ergodicity coefficient of a positive mapping defined on orde...
AbstractA notion of ergodicity is defined by analogy to homogeneous chains, and a necessary and suff...
It is known that Dobrushin's ergodicity coefficient is one of the effective tools in the investigati...
In this paper we introduce the notion of stochastic convergence of τ- measurable operators and p...
AbstractIn this paper we present sufficient conditions for the Doeblin decomposition, and necessary ...
In this paper we discuss the ergodicity of stochastic and doubly stochastic chains. We define absolu...
AbstractFor a sequence of stochastic matrices we consider conditions for weak ergodicity of infinite...
AbstractWe prove that if X = (Xn)nϵZ is a finite state space ergodic Markov chain, then for any natu...
Doeblin [1] considered some classes of finite state nonhomogeneous Markov chains and studied their a...
AbstractWe study different types of limit behavior of infinite dimension discrete time nonhomogeneou...
It is known that the Dobrushin’s ergodicity coefficient is one of the effective tools to study the b...
In this paper we study certain properties of Dobrushin's ergod- icity coe�cient for stochastic oper...
In this paper we study certain properties of Dobrushin's ergodicity coe�cient for stochastic operat...
. Inspired by the recent work of Daubechies and Lagarias on a set of matrices with convergent infini...
In the present work, we define such an ergodicity coefficient of a positive mapping defined on orde...
In the present work, we define such an ergodicity coefficient of a positive mapping defined on orde...
AbstractA notion of ergodicity is defined by analogy to homogeneous chains, and a necessary and suff...
It is known that Dobrushin's ergodicity coefficient is one of the effective tools in the investigati...
In this paper we introduce the notion of stochastic convergence of τ- measurable operators and p...
AbstractIn this paper we present sufficient conditions for the Doeblin decomposition, and necessary ...
In this paper we discuss the ergodicity of stochastic and doubly stochastic chains. We define absolu...
AbstractFor a sequence of stochastic matrices we consider conditions for weak ergodicity of infinite...
AbstractWe prove that if X = (Xn)nϵZ is a finite state space ergodic Markov chain, then for any natu...
Doeblin [1] considered some classes of finite state nonhomogeneous Markov chains and studied their a...
AbstractWe study different types of limit behavior of infinite dimension discrete time nonhomogeneou...
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