Jewgeni H. Dshalalow

Bio: Jewgeni H. Dshalalow is an academic researcher from Florida Institute of Technology. The author has contributed to research in topics: Queueing theory & Queue. The author has an hindex of 16, co-authored 99 publications receiving 1160 citations.

Frontiers in Queueing: Models and Applications in Science and Engineering

Abstract: Progress of Classical Queueing Models A Personal View of Queueing Theory, R. Syski Retrial Queues Revisited, V.G. Kulkarni and H.M. Liang Some Results for the Mean Waiting-Time and Workload in GI/GI/k Queues, D.J. Daley Queues with State Dependent Parameters, J.H. Dshalalow Telecommunications and Computer Networks Queueing Analysis of Polling Models: Progress in 1990-1994, H. Takagi Product-Form Loss Networks, H. Kobayashi and B.L. Mark Sojourn Time Distributions in Non-Product Form Queueing Networks, H. Daduna Traffic Processes Stochastic Geometry Models of Mobile Communication Networks, F. Baccelli and S. Zuyev Fractal Queueing Models, A. Erramilli, O. Narayan, and W. Willinger Stochastic Modeling of Traffic Processes, D.L. Jagerman, B. Melamed, and W. Willinger Fluid Models for Single Buffer Systems, V.G. Kulkarni Applied Techniques and Statistical Inference in Queueing Models Computational Methods in Queueing, H.C. Tijms Statistical Analysis of Queueing Systems, U.N. Bhat, G. Miller, and S.S. Rao Perturbation Analysis for Control and Optimization of Queueing Systems: An Overview and the State of the Art, Y.-C. Ho and C.G. Cassandras Polynomial Time Algorithms for Estimation of Rare Events in Queueing Models, V. Kriman and R.Y. Rubinstein Parametric Statistical Inference for Tail Probabilities of Queues, P. Glynn and M. Torres Index

Advances in Queueing Theory, Methods, and Open Problems

Abstract: An Anthology of Classical Queueing Methods, J.H. Dshalalow Stochastic Methods Queueing Methods in the Theory of Random Graphs, L. Takacs Stationary Distributions via First Passage Times, S. Asmussen An Introduction to Spatial Queues, E. Cinlar Sample-Path Techniques in Queueing Theory, S. Stidham , Jr. and M. El-Taha Markov-Additive Processes of Arrivals, A. Pacheco and N.U. Prabhu The ASTA Property, B. Melamed and D.D. Yao Campbell's Formula and Applications to Queueing, V. Schmidt and R.F. Serfozo Excess Level Processes in Queueing, J.H. Dshalalow Analytic Methods Matrix-Analytic Methods in the Theory of Queues, M.F. Neuts Explicit Wiener-Hopf Factorization for the Analysis of Multi-Dimensional Queues, J.H.A. de Smit Applications of Singular Perturbation Methods in Queueing, C. Knessl and C. Tier The Spectral Expansion Solution Method for Markov Processes on Lattice Strips, I. Mitrani Applications of Vector Riemann Boundary Value Problems to Analysis of Queueing Systems, A. Dukhovny Approximation, Estimates, and Simulation of Queues Light-Traffic Approximation in Queues and Related Stochastic Models, B. Blaszczyszyn, T. Rolski, and V. Schmidt Quantitative Estimates in Queueing, V.V. Kalashnikov Steady State Rare Events Simulation in Queueing Models and its Complexity Properties, S. Asmussen and R.Y. Rubinstein. Piecewise-Linear Diffusion Processes, S. Browne and W. Whitt Approximations of Queues via Small Parameter Method, I.N. Kovalenko

Queueing processes in bulk systems under the D-policy

Abstract: This paper studies the queueing process in a class of D-policy models with Poisson bulk input, general service time, and four different vacation scenarios, among them a multiple vacation, single vacation and idle server. The D-policy specifies a busy period discipline, which requires an idle or vacationing server to resume his service when the workload process crosses some fixed level D. The analysis of the queueing process is based on the theory of fluctuations for three-dimensional marked counting processes presented in the paper. For all models, we derive the stationary distributions for the embedded and continuous time parameter queueing processes in closed analytic forms and illustrate the results by a number of examples and applications.

A first passage problem and its applications to the analysis of a class of stochastic models

Abstract: A problem of the first passage of a cumulative random process with generally distributed discrete or continuous increments over a fixed level is considered in the article as an essential part of the analysis of a class of stochastic models (bulk queueing systems, inventory control and dam models). Using drect probability methods the authors find various characteristics of this problem: the magnitude of the first excess of the process over a fixed level, the shortage before the first excess, the levels of the first and prefirst excesses, the index of the first excess and others. The results obtained are llustrated by a number of numerical examples and then are applied to a bulk queueing system with a service delay discipline.

Applied Probability and Queues

Abstract: (1987). Applied Probability and Queues. Journal of the Operational Research Society: Vol. 38, No. 11, pp. 1095-1096.

An Introduction To The Theory Of Point Processes

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