DOMINANCE THEOREMS AND ERGODIC PROPERTIES OF POLLING SYSTEMS1 S. G. Foss and N. I. Chernova We consider a class of polling systems with stationary ergodic input flow such that the control in a system obeys a certain rege

First Page		Document Content
Date: 2005-09-16 03:23:50 Calculus Continuous function Markov chain Ergodic theory Mathematics Control theory Itō diffusion Μ operator Mathematical analysis Markov models Stochastic differential equations		DOMINANCE THEOREMS AND ERGODIC PROPERTIES OF POLLING SYSTEMS1 S. G. Foss and N. I. Chernova We consider a class of polling systems with stationary ergodic input flow such that the control in a system obeys a certain rege Add to Reading List Source URL: math.nsc.ru Download Document from Source Website File Size: 261,41 KB Share Document on Facebook

	8 Brownian motion and Itô calculus Brownian motion is a continuous analogue of simple random walks (as described in the previous part), which is very important in many practical applications. This importance has its ori DocID: 1rrfB - View Document
	Decreasing energy functions for some cellular automata E. Goles * Department of Mathematics Engineering School University of Chile DocID: 1gG9I - View Document
	DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS Volume 33, Number 4, April 2013 doi:dcdspp. 1603–1614 DocID: 1gBG7 - View Document
	The asymptotic behavior of a family of sequences .. P. Erdos Hungarian Academy of Sciences Budapest, Hungary A. Hildebrand * DocID: 1goNY - View Document
	Empirical and multiplier bootstrap for suprema of empirical processes of increasing complexity, and related Gaussian couplings. Victor Chernozhukova , Denis Chetverikovb , Kengo Katoc a DocID: 1gojH - View Document