Works matching AU Zeifman, Alexander
Results: 29
On One Approach to Obtaining Estimates of the Rate of Convergence to the Limiting Regime of Markov Chains.
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- Mathematics (2227-7390), 2024, v. 12, n. 17, p. 2763, doi. 10.3390/math12172763
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Numerical Computation of Distributions in Finite-State Inhomogeneous Continuous Time Markov Chains, Based on Ergodicity Bounds and Piecewise Constant Approximation.
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- Mathematics (2227-7390), 2023, v. 11, n. 20, p. 4265, doi. 10.3390/math11204265
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Mixture Representations for Generalized Burr, Snedecor–Fisher and Generalized Student Distributions with Related Results.
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- Mathematics (2227-7390), 2023, v. 11, n. 18, p. 3892, doi. 10.3390/math11183892
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Quasi-Exponentiated Normal Distributions: Mixture Representations and Asymmetrization.
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- Mathematics (2227-7390), 2023, v. 11, n. 17, p. 3797, doi. 10.3390/math11173797
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Ergodicity and Related Bounds for One Particular Class of Markovian Time—Varying Queues with Heterogeneous Servers and Customer's Impatience.
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- Mathematics (2227-7390), 2023, v. 11, n. 9, p. 1979, doi. 10.3390/math11091979
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Estimating the Rate of Convergence of the PH/M/1 Model by Reducing to Quasi-Birth-Death Processes.
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- Mathematics (2227-7390), 2023, v. 11, n. 6, p. 1494, doi. 10.3390/math11061494
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Ergodicity Bounds and Limiting Characteristics for a Modified Prendiville Model.
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- Mathematics (2227-7390), 2022, v. 10, n. 23, p. 4401, doi. 10.3390/math10234401
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Convergence Bounds for Limited Processor Sharing Queue with Impatience for Analyzing Non-Stationary File Transfer in Wireless Network.
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- Mathematics (2227-7390), 2022, v. 10, n. 1, p. 30, doi. 10.3390/math10010030
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Bounds on the Rate of Convergence for M t X / M t X /1 Queueing Models.
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- Mathematics (2227-7390), 2021, v. 9, n. 15, p. 1752, doi. 10.3390/math9151752
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On limiting characteristics for a non-stationary two-processor heterogeneous system with catastrophes, server failures and repairs.
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- Journal of Industrial & Management Optimization, 2021, v. 17, n. 4, p. 1057, doi. 10.3934/jimo.2020011
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On limiting characteristics for a non-stationary two-processor heterogeneous system with catastrophes, server failures and repairs.
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- Journal of Industrial & Management Optimization, 2021, v. 17, n. 3, p. 1057, doi. 10.3934/jimo.2020011
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Ergodicity and perturbation bounds for M<sub>t</sub>/M<sub>t</sub>/1 queue with balking, catastrophes, server failures and repairs.
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- RAIRO: Operations Research (2804-7303), 2021, p. 2223, doi. 10.1051/ro/2021101
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Perturbation bounds and truncations for a class of Markovian queues.
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- Queueing Systems, 2014, v. 76, n. 2, p. 205, doi. 10.1007/s11134-013-9388-0
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On the speed of convergence to stationarity of the Erlang loss system.
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- Queueing Systems, 2009, v. 63, n. 1-4, p. 241, doi. 10.1007/s11134-009-9134-9
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Ergodicity and truncation bounds for inhomogeneous birth and death processes with additional transitions from and to origin.
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- Stochastic Models, 2017, v. 33, n. 4, p. 598, doi. 10.1080/15326349.2017.1362654
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Perturbation Bounds for M t / M t / N Queue with Catastrophes.
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- Stochastic Models, 2012, v. 28, n. 1, p. 49, doi. 10.1080/15326349.2011.614900
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CFD Simulations of Radioembolization: A Proof-of-Concept Study on the Impact of the Hepatic Artery Tree Truncation.
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- Mathematics (2227-7390), 2021, v. 9, n. 8, p. 839, doi. 10.3390/math9080839
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Real-Time Estimation of R 0 for COVID-19 Spread.
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- Mathematics (2227-7390), 2021, v. 9, n. 6, p. 664, doi. 10.3390/math9060664
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Optimization and Simulation of Dynamic Performance of Production–Inventory Systems with Multivariable Controls.
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- Mathematics (2227-7390), 2021, v. 9, n. 5, p. 568, doi. 10.3390/math9050568
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Facilitating Numerical Solutions of Inhomogeneous Continuous Time Markov Chains Using Ergodicity Bounds Obtained with Logarithmic Norm Method.
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- Mathematics (2227-7390), 2021, v. 9, n. 1, p. 42, doi. 10.3390/math9010042
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Modeling Particle Size Distribution in Lunar Regolith via a Central Limit Theorem for Random Sums.
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- Mathematics (2227-7390), 2020, v. 8, n. 9, p. 1409, doi. 10.3390/math8091409
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Queuing System with Unreliable Servers and Inhomogeneous Intensities for Analyzing the Impact of Non-Stationarity to Performance Measures of Wireless Network under Licensed Shared Access.
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- Mathematics (2227-7390), 2020, v. 8, n. 5, p. 800, doi. 10.3390/math8050800
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Multivariate Scale-Mixed Stable Distributions and Related Limit Theorems.
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- Mathematics (2227-7390), 2020, v. 8, n. 5, p. 749, doi. 10.3390/math8050749
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On Probability Characteristics for a Class of Queueing Models with Impatient Customers.
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- Mathematics (2227-7390), 2020, v. 8, n. 4, p. 594, doi. 10.3390/math8040594
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Two Approaches to the Construction of Perturbation Bounds for Continuous-Time Markov Chains.
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- Mathematics (2227-7390), 2020, v. 8, n. 2, p. 253, doi. 10.3390/math8020253
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On the Rate of Convergence and Limiting Characteristics for a Nonstationary Queueing Model.
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- Mathematics (2227-7390), 2019, v. 7, n. 8, p. 678, doi. 10.3390/math7080678
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On the Rate of Convergence for a Characteristic of Multidimensional Birth-Death Process.
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- Mathematics (2227-7390), 2019, v. 7, n. 5, p. 477, doi. 10.3390/math7050477
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On the Bounds for a Two-Dimensional Birth-Death Process with Catastrophes.
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- Mathematics (2227-7390), 2018, v. 6, n. 5, p. 80, doi. 10.3390/math6050080
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Upper bounds on the rate of convergence for constant retrial rate queueing model with two servers.
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- Statistical Papers, 2018, v. 59, n. 4, p. 1271, doi. 10.1007/s00362-018-1014-0
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