Dynamic admission and service rate control of a queue

DOI10.1007/s11134-010-9192-zzbMath1207.90038OpenAlexW2009659271MaRDI QIDQ600905

Kranthi Mitra Adusumilli, John J. Hasenbein

Publication date: 3 November 2010

Published in: Queueing Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11134-010-9192-z

zbMATH Keywords

single-server queueservice rate controllong-run average costs

Mathematics Subject Classification ID

Queueing theory (aspects of probability theory) (60K25) Queues and service in operations research (90B22)

Related Items (15)

Attention allocation for decision making queues ⋮ Customer equilibrium and optimal strategies in an M/M/1 queue with dynamic service control ⋮ The Benefit of Introducing Variability in Single-Server Queues with Application to Quality-Based Service Domains ⋮ Approximations and Optimal Control for State-Dependent Limited Processor Sharing Queues ⋮ Optimal control of a queue under a quality-of-service constraint with bounded and unbounded rates ⋮ Minimizing the Maximum Expected Waiting Time in a Periodic Single-Server Queue with a Service-Rate Control ⋮ Optimal arrival rate and service rate control of multi-server queues ⋮ An approximating diffusion control problem for dynamic admission and service rate control in a $G/ M / N + G$ queue ⋮ Reducing Delay in Retrial Queues by Simultaneously Differentiating Service and Retrial Rates ⋮ Resource allocation in congested queueing systems with time-varying demand: an application to airport operations ⋮ An Overview for Markov Decision Processes in Queues and Networks ⋮ Dimensioning a queue with state-dependent arrival rates ⋮ Admission control for a multi-server queue with abandonment ⋮ Balancing admission control, speedup, and waiting in service systems ⋮ Late-rejection, a strategy to perform an overflow policy

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• Monotonic and Insensitive Optimal Policies for Control of Queues with Undiscounted Costs
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• Neuro-Dynamic Programming: An Overview and Recent Results
• Risk-Sensitive Optimal Control for Markov Decision Processes with Monotone Cost

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