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Ergodicity and truncation bounds for inhomogeneous birth and death processes with additional transitions from and to origin
Zeifman A., Korotysheva A., Satin Y., Razumchik R., Korolev V., Shorgin S.
the class of continuous-time birth and death processes defined on non-negative integers with special
Some results for inhomogeneous birth-and-death process with application to staffing problem in telecommunication service systems
Zeifman A., Korotysheva A., Razumchik R., Korolev V., Shorgin S.
-varying processes is an innhomogeneous birth-death process for which we propose some general theoretical results
Ergodicity and perturbation bounds for inhomogeneous birth and death processes with additional transitions from and to the origin
Zeifman A., Korotysheva A., Satin Y., Korolev V., Shorgin S., Razumchik R.
, specifically, inhomogeneous birth and death processes allowing special transitions from and to the origin
TWO-SIDED TRUNCATIONS FOR THE M-t\M-t\S QUEUEING MODEL
Satin Y., Korotysheva A., Shilova G., Sipin A., Fokicheva E., Kiseleva K., Zeifman A., Korolev V., Shorgin S.
birth and death processes which is important for queueing applications. For this purpose we calculate
Two-sided truncations for the Mt|Mt|S queueing model
Satin Y., Korotysheva A., Shilova G., Sipin A., Fokicheva E., Kiseleva K., Zeifman A., Korolev V., Shorgin S.
for timeinhomogeneous birth and death processes which is important for queueing applications. For this purpose we
TRUNCATION BOUNDS FOR A CLASS OF INHOMOGENEOUS BIRTH AND DEATH QUEUEING MODELS WITH ADDITIONAL TRANSITIONS
Zeifman A.I., Korotysheva A.V., Satin Y.A., Kiseleva K.M., Razumchik R.V., Korolev V.Y., Shorgin S.Y.
The paper considers the computation of limiting characteristics for a class of inhomogeneous birth-death
Bounds on the rate of convergence for one class of inhomogeneous Markovian queueing models with possible batch arrivals and services
Zeifman A., Razumchik R., Satin Y., Kiseleva K., Korotysheva A., Korolev V.
of multiserver queueing systems, described by inhomogeneous Markov chains. Specifically, we consider
Bounds for markovian queues with possible catastrophes
Zeifman A., Korotysheva A., Satin Y., Kiseleva K., Korolev V., Shorgin S.
Inhomogeneous birth-death processes
Modeling and analyzing licensed shared access operation for 5G network as an inhomogeneous queue with catastrophes
Gudkova I., Korotysheva A., Zeifman A., Shilova G., Korolev V., Shorgin S., Razumchik R.
is described by an inhomogeneous birth and death process with catastrophes and repairs. The main aim
Lower bounds for the rate of convergence for continuous-time inhomogeneous Markov chains with a finite state space
Zeifman A.I., Korolev V.Y., Satin Y.A., Kiseleva K.M.
birth–death–catastrophes process and for a Markov chain with large output intensity from a state. © 2018

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