Add to ORKGIn this paper, the asymptotic behaviour of the distribution tail of the stationary waiting time W in the GI/GI/2 FCFS queue is studied. Under subexponential-type assumptions on the service time distribution, bounds and sharp asymptotics are given for the probability P{W> x}. We also get asymptotics for the distribution tail of a stationary two-dimensional workload vector and of a stationary queue length. These asymptotics depend heavily on the traffic load
We consider a fluid queue fed by multiple On–Off flows with heavy-tailed (regularly varying) On peri...
We consider a fluid queue fed by multiple on-off flows with heavy-tailed (regularly varying) on-peri...
steady state. In particular, we investigate the tail behavior of P (V> x) as x! 1 with V being th...
We present upper and lower bounds for the tail distribution of the stationary waiting time D in the ...
Abstract This paper considers the stationary queue length and waiting time distributions in a FIFO B...
We consider a GI/G/1 queue in which the service time distribution and/or the interarrival time distr...
This paper considers a heterogeneous M/G/2 queue. The service times at server 1 are exponentially di...
We study the occurrence of large queue lengths in the GI / GI / d queue with heavy-tailed Weibull-ty...
AbstractWe consider an M/M/m retrial queue and investigate the tail asymptotics for the joint distri...
In modern teletraffic applications of queueing theory, service time distributions B(t) with a heavy ...
For a general class of closed feedforward fork and join queueing networks, we derive the tail asympt...
AbstractThis study concerns the waiting time wk of the kth arrival to a single-server queueing syste...
approved 'or public release lAW AIR 190-12 (7b). Distribution is unlimited. A. D. ILOSI Technic...
International audienceIn this work we compute the exact tail asymptotics of the stationary workload ...
We consider a fluid queue fed by multiple On–Off flows with heavy-tailed (regularly varying) On peri...
We consider a fluid queue fed by multiple on-off flows with heavy-tailed (regularly varying) on-peri...
steady state. In particular, we investigate the tail behavior of P (V> x) as x! 1 with V being th...
We present upper and lower bounds for the tail distribution of the stationary waiting time D in the ...
Abstract This paper considers the stationary queue length and waiting time distributions in a FIFO B...
We consider a GI/G/1 queue in which the service time distribution and/or the interarrival time distr...
This paper considers a heterogeneous M/G/2 queue. The service times at server 1 are exponentially di...
We study the occurrence of large queue lengths in the GI / GI / d queue with heavy-tailed Weibull-ty...
AbstractWe consider an M/M/m retrial queue and investigate the tail asymptotics for the joint distri...
In modern teletraffic applications of queueing theory, service time distributions B(t) with a heavy ...
For a general class of closed feedforward fork and join queueing networks, we derive the tail asympt...
AbstractThis study concerns the waiting time wk of the kth arrival to a single-server queueing syste...
approved 'or public release lAW AIR 190-12 (7b). Distribution is unlimited. A. D. ILOSI Technic...
International audienceIn this work we compute the exact tail asymptotics of the stationary workload ...
We consider a fluid queue fed by multiple On–Off flows with heavy-tailed (regularly varying) On peri...
We consider a fluid queue fed by multiple on-off flows with heavy-tailed (regularly varying) on-peri...
steady state. In particular, we investigate the tail behavior of P (V> x) as x! 1 with V being th...