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Preface of Symposium No. 12 "the Fourth Symposium on Applied Problems in Probability Theory and Mathematical Statistics Related to Modeling of Information Systems (APPT+MS)"

Uniform in time bounds for “no-wait” probability in queues of Mt/Mt/S type

Two-sided truncations for the Mt|Mt|S queueing model

Lower bounds for the rate of convergence for continuous-time inhomogeneous Markov chains with a finite state space of probability characteristics of continuous-time inhomogeneous Markov chains with a finite state space in terms

On Sharp Bounds on the Rate of Convergence for Finite Continuous-Time Markovian Queueing ModelsFinite inhomogeneous continuous-time Markov chains are studied. For a wide class of such processes

Some results for inhomogeneous birth-and-death process with application to staffing problem in telecommunication service systems is immediate service of a given percentage of incoming requests. A natural model for such a time

UNIFORM IN TIME BOUNDS FOR "NO-WAIT" PROBABILITY IN QUEUES OF M-t/M-t/S TYPE-level telecommunication service systems. We assume that a service system can be modelled either by a classic M

Bounds for markovian queues with possible catastrophesWe consider a general Markovian queueing model with possible catastrophes and obtain new and sharp

Ergodicity and truncation bounds for inhomogeneous birth and death processes with additional transitions from and to origin state, besides ordinary transitions to neighboring states, a transition to the origin can occur. All

Bounding the Rate of Convergence for One Class of Finite Capacity Time Varying Markov Queues

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