The coupling of regenerative processes
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Publication:3657169
DOI10.2307/1426618zbMath0512.60080OpenAlexW2010870233WikidataQ121741920 ScholiaQ121741920MaRDI QIDQ3657169
Publication date: 1983
Published in: Advances in Applied Probability (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/1426618
Related Items (28)
Limit theorems for queuing systems with regenerative doubly stochastic input flow ⋮ Limit theorems for an infinite-server queuing system ⋮ Shift-coupling in continuous time ⋮ On distributionally regenerative processes ⋮ On coupling of renewal processes with use of failure rates ⋮ Future independent times and Markov chains ⋮ On time- and cycle-stationarity ⋮ Regenerative queueing processes and their qualitative and quantitative analysis ⋮ A Gaussian fluid model ⋮ Stability of functionals of perturbed Markov chains under the condition of uniform minorization ⋮ Computable exponential convergence rates for stochastically ordered Markov processes ⋮ Coupling with compensators ⋮ Jonction maximale en distribution dans le cas markovien. (Maximal distributional junction in the Markovian case) ⋮ Faithful couplings of Markov chains: Now equals forever ⋮ Construction of a stationary regenerative process ⋮ Intersection of random sequences ⋮ The rate of convergence to stationarity forM/G/1 models with admission controls via coupling ⋮ Estimates of stability of transition probabilities for non-homogeneous Markov chains in the case of the uniform minorization ⋮ The queue GI/G/1: Finite moments of the cycle variables and uniform rates of convergence ⋮ Periodic regeneration ⋮ Regeneration and renovation in queues ⋮ Regenerative Simulation for Queueing Networks with Exponential or Heavier Tail Arrival Distributions ⋮ Shift-coupling and a zero-one law for random walk in random environment ⋮ On coupling of stochastic processes with embedded point processes ⋮ Coupling of convergence of random elements, processes, and regenerative processes ⋮ Blackwell's renewal theorem for certain linear submartingales and coupling ⋮ Crossing and comparison of regenerative processes ⋮ Rare events in queueing systems -- A survey
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