Analysis of polling systems
Optimization of polling systems with Bernoulli schedules
Performance Evaluation
Computing distributions and moments in polling models by numerical transform inversion
Performance Evaluation
Queueing analysis of polling models: progress in 1990-1994
Frontiers in queueing
Polling Systems in Heavy Traffic: a Bessel Process Limit
Mathematics of Operations Research
Polling systems in heavy traffic: Exhaustiveness of service policies
Queueing Systems: Theory and Applications
Performance Analysis and Optimization with the Power-Series Algorithm
Performance Evaluation of Computer and Communication Systems, Joint Tutorial Papers of Performance '93 and Sigmetrics '93
Dynamic Scheduling of a Two-Class Queue with Setups
Operations Research
Polling Systems with Switch-over Times under Heavy Load: Moments of the Delay
Queueing Systems: Theory and Applications
LIMIT THEOREMS FOR POLLING MODELS WITH INCREASING SETUPS
Probability in the Engineering and Informational Sciences
Mean value analysis for polling systems in heavy traffic
valuetools '06 Proceedings of the 1st international conference on Performance evaluation methodolgies and tools
Polling models with renewal arrivals: A new method to derive heavy-traffic asymptotics
Performance Evaluation
Heavy traffic analysis of polling models by mean value analysis
Performance Evaluation
Polling models with two-stage gated service: fairness versus efficiency
ITC20'07 Proceedings of the 20th international teletraffic conference on Managing traffic performance in converged networks
On a unifying theory on polling models in heavy traffic
ITC20'07 Proceedings of the 20th international teletraffic conference on Managing traffic performance in converged networks
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We study an asymmetric cyclic polling model with general mixtures of exhaustive and gated service, and with zero switch-over times, in heavy traffic. We derive closed-form expressions for all moments of the steady-state delay at each of the queues, under standard heavy-traffic scalings. The expressions obtained provide new and useful insights into the behavior of polling systems under heavy-load conditions.