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JOSEPH C WATKINS Mechanical models for cell movement locomotion translocation
JAMES LEDOUX A geometric invariant in weak lumpability of finite Markov chains
HANSOTTO GEORGII AND TORSTEN KfJNETH Stochastic comparison of point random
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1991 SUBJECT CLASSIFICATION AMS 1991 SUBJECT Appl applications Applied Probability Trust approximation arrival assume asymptotic branching process Brownian motion components condition consider contaminant converge in distribution convergence convex Corollary D-LERPT defined denote density derive double job equal equation ergodic example exponential finite formula function given Hence independent indicator parameters inequality integral Laplace transform lattice Lemma limit long-range dependence lumpability machine makespan Markov chain martingale Math Mathematics matrix mean moment generating function move-to-front networks non-negative Note obtain optimal order statistics paper partial balance point process Poisson process positive Postal address Printed in Israel Prob Probability Trust 1997 problem proof of Theorem prove queueing system random variables random walk result revision received sample satisfies Section sequence single jobs solution Statist stochastic differential equation stochastic orderings Stochastic Processes Suppose Theorem 2.1 vector waiting zero