Pages that link to "Item:Q1383339"
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The following pages link to The combinatorics of birth-death processes and applications to queues (Q1383339):
Displaying 17 items.
- An application of Riordan arrays to the transient analysis of \(M/M/1\) queues (Q275072) (← links)
- Busy period analysis of queue: lattice path approach (Q969999) (← links)
- On batch queueing systems: a combinatorial approach (Q972832) (← links)
- Lattice path approach for busy period density of \(GIa/Gb/1\) queues using \(C_{2}\) Coxian distributions (Q988390) (← links)
- Lattice path approaches for busy period density of \(GI^b/G/1\) queues using \(C_2\) Coxian distributions (Q1001707) (← links)
- Transient probabilities of a single server priority queueing system (Q1347979) (← links)
- Generalized birth and death processes with applications to queues with repeated attempts and negative arrivals (Q1384216) (← links)
- A rate balance principle and its application to queueing models (Q1640080) (← links)
- On lattice path counting and the random product representation, with applications to the \(E_r/M/1\) queue and the \(M/E_r/1\) queue (Q2176360) (← links)
- Intertwining and commutation relations for birth-death processes (Q2435226) (← links)
- Dual processes to solve single server systems (Q2568425) (← links)
- Combinatorial techniques for M/G/1-type queues (Q2774450) (← links)
- A comparative analysis of the successive lumping and the lattice path counting algorithms (Q2804417) (← links)
- A time-dependent study of the knockout queue (Q2844472) (← links)
- (Q3313156) (← links)
- The formal theory of birth-and-death processes, lattice path combinatorics and continued fractions (Q4521478) (← links)
- Birth and Death (BDP) Process Models with Applications (Q4653328) (← links)
