Potentials method for \(M/G/1/m\) systems with threshold operating strategies
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Publication:334258
DOI10.1007/S10559-016-9849-7zbMath1460.90074OpenAlexW2401608708MaRDI QIDQ334258
Publication date: 1 November 2016
Published in: Cybernetics and Systems Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10559-016-9849-7
Queueing theory (aspects of probability theory) (60K25) Queues and service in operations research (90B22)
Related Items (8)
Determining stationary characteristics of two-channel queueing systems with Erlangian distribution of service time ⋮ Potentials method for \(M/G/1/m\) systems with threshold operating strategies ⋮ Steady-state characteristics of three-channel queueing systems with Erlangian service times ⋮ The potentials method for a closed queueing system with hysteretic strategy of the service time change ⋮ Determination of steady-state characteristics of three-channel queuing systems with Erlangian service times ⋮ The busy period for the \(\mathrm{M}^{\theta}/\mathrm{G}/1/m\) system with service time dependent of the queue length ⋮ Reliability of a series system with redundancy and threshold recovery strategies ⋮ Potentials method for \(M_n/G_{n/1}/r\) and \(M_n/G_{n/1}/\infty\) queueing systems with typical dependences of the input flow intensity on the number of customers
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Cites Work
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- Potentials method for \(M/G/1/m\) systems with threshold operating strategies
- The \(\text{BMAP}/\text{G}/1\) queueing system with alternating operation mode
- On characteristics of the \(M^{\theta}/G/1/m\) and \(M^{\theta}/G/1\) queues with queue-size based packet dropping
- An investigation of an $M^{\theta }/G/1/m$ queueing system with service mode switching
- Explicit formulae and convergence rate for the system M α /G/1/N as N→∞
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