Asymptotic behavior of the loss probability for an M/G/1/N queue with vacations
In this paper, asymptotic properties of the loss probability are considered for an M/G/1/N queue with server vacations and exhaustive service discipline, denoted by an M/G/1/N -(V, E)-queue. Exact asymptotic rates of the loss probability are obtained for
Alfa +22 more
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An analytical packet/flow-level modelling approach for wireless LANs with Quality-of-Service support [PDF]
We present an analytical packet/flow-level modelling approach for the performance analysis of IEEE 802.11e WLAN, where we explicitly take into account QoS differentiation mechanisms based on minimum contention window size values and Arbitration ...
Berg, J.L. van den +4 more
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Sensitivity analysis of queueing models based on polynomial chaos approach. [PDF]
Ameur L, Bachioua L.
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Diffusion limits for shortest remaining processing time queues [PDF]
We present a heavy traffic analysis for a single server queue with renewal arrivals and generally distributed i.i.d. service times, in which the server employs the Shortest Remaining Processing Time (SRPT) policy. Under typical heavy traffic assumptions,
Gromoll, H. Christian +2 more
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Tail asymptotics for the maximum of perturbed random walk
Consider a random walk $S=(S_n:n\geq 0)$ that is ``perturbed'' by a stationary sequence $(\xi_n:n\geq 0)$ to produce the process $(S_n+\xi_n:n\geq0)$. This paper is concerned with computing the distribution of the all-time maximum $M_{\infty}=\max \{S_k+\
Araman, Victor F., Glynn, Peter W.
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Diffusion limit of a modified Erlang-B system with sensing time of secondary users. [PDF]
Abe K, Phung-Duc T.
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Infinite-server systems with Hawkes arrivals and Hawkes services. [PDF]
Selvamuthu D, Tardelli P.
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On the First Entrance Time Distribution of the M/D/i Queue: A Combinatorial Approach [PDF]
AMS classifications: 60C05; 60K25; 90B06; 90B22M/D/1;delivery;first entrance times;lattice path ...
Jansen, J.B.
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Heavy traffic limits for queues with non-stationary path-dependent arrival processes. [PDF]
Fendick K, Whitt W.
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An M/PH/1 queue with workload-dependent processing speed and vacations. [PDF]
Sakuma Y, Boxma O, Phung-Duc T.
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