Pages that link to "Item:Q1404241"
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The following pages link to Exact convergence rate for the distributions of \(GI\)/\(M\)/\(c\)/\(K\) queue as \(K\) tends to infinity (Q1404241):
Displaying 12 items.
- Estimating the loss probability under heavy traffic conditions (Q745835) (← links)
- Takács' asymptotic theorem and its applications: a survey (Q966495) (← links)
- New estimates of continuity in \(M/GI/1/\infty\) queues (Q1281685) (← links)
- Convergence of the stationary distributions of \(M/M/s/K\) retrial queue as \(K\) tends to infinity (Q2482789) (← links)
- Explicit convergence rates of the embedded \(\mathrm{M}/\mathrm{G}/1\) queue (Q2644357) (← links)
- Sharp results on convergence rates for the distribution of \(\text{GI}/ \text{M}/1/K\) queues as \(K\) tends to infinity (Q2725297) (← links)
- On the rate of convergence in the \(\mathrm{GI}/\mathrm{G}/1/\infty\) model (Q2826360) (← links)
- (Q3138418) (← links)
- A comparison of the stationary distributions of <i>GI</i>/<i>M</i>/<i>c</i>/<i>n</i> and <i>GI</i>/<i>M</i>/<i>c</i> (Q4215696) (← links)
- Moments based approximation for the stationary distribution of a random walk in <i>Z</i><sub>+</sub> with an application to the <i>M</i>/<i>GI</i>/1/<i>n</i> queueing system (Q4503229) (← links)
- (Q4826921) (← links)
- Efficient Methods to find the Equilibrium Distribution of the Number of Customers in<i>GI</i>/<i>M</i>/<i>c</i>Queues (Q6160433) (← links)