Optimal flow control schemes that regulate the burstiness of traffic
IEEE/ACM Transactions on Networking (TON)
On a reduced load equivalence for fluid queues under subexponentiality
Queueing Systems: Theory and Applications
Large Deviation Analysis of Subexponential Waiting Times in a Processor-Sharing Queue
Mathematics of Operations Research
Reduced Load Equivalence under Subexponentiality
Queueing Systems: Theory and Applications
Large Deviations of Square Root Insensitive Random Sums
Mathematics of Operations Research
Reduced-load equivalence for Gaussian processes
Operations Research Letters
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In this note, we consider a queue fed by a number of independent heterogeneous Gaussian sources. We study under what conditions a reduced load equivalence holds, i.e., when a subset of the sources becomes asymptotically dominant as the buffer size increases. For this, recent results on extremes of Gaussian processes [6] are combined with de Haan theory. We explain how the results of this note relate to square root insensitivity and moderately heavy tails.