Pages that link to "Item:Q1184456"
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The following pages link to On exact computational analysis of distributions of numbers in systems for \(M/G/1/N+1\) and \(GI/M/1/N+1\) queues using roots (Q1184456):
Displaying 11 items.
- Analytically elegant and computationally efficient results in terms of roots for the \(\mathrm{GI}^X/\mathrm{M}/c\) queueing system (Q257076) (← links)
- A new method for finding the characteristic roots of \(E_{n }/E_{m }/1\) queues (Q429992) (← links)
- Exact and approximate numerical solutions to steady-state single-server queues: \(M/G/1\) -- a unified approach (Q1183674) (← links)
- The queue \(\mathrm{Geo}/\mathrm{G}/1/N + 1\) revisited (Q1739371) (← links)
- Transform-free analysis of the \(GI/G/1/K\) queue through the decomposed little's formula (Q1869908) (← links)
- Computational analysis of M(n)/G/1/N queues with setup time (Q1906938) (← links)
- Detailed computational analysis of queueing-time distributions of the BMAP/G/1 queue using roots (Q2956512) (← links)
- Computational Analysis Of The Distribution Of Number In The System<i>M<sup>X</sup>/G</i>/1 — An Alternative Approach (Q4009108) (← links)
- ON the GI/M(n)/1/K queue-an alternative approach (Q4859835) (← links)
- The queue GeoX/G/1/N+1 revisited (Q5081049) (← links)
- A Simple and Complete Solution to the Stationary Queue-Length Probabilities of a Bulk-Arrival Bulk-Service Queue (Q6160219) (← links)