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System delay versus system content for discrete-time queueing systems subject to server interruptions
16 references·4 citing·31 second hop
System delay versus system content for discrete-time queueing systems subject to server interruptions (2005)System delay versus system content for di…A proof of the queueing formula: L=λW (2001)A proof of the queueing formu…Queueing analysis: A foundation of performance evaluation (1995)Queueing analysis: A foundati…Queueing analysis: A foundation of performance evaluation, volume 1: Vacation and priority systems, Part 1 (1993)Queueing analysis: A foundati…Discrete-Time Models for Communication Systems Including ATM (1993)Discrete-Time Models for Comm…Vacation and priority systems (1991)Vacation and priority systemsExtensions of the Queueing Relations L = λW and H = λG (1989)Extensions of the Queueing Re…Engineering Calculation of Overflow Probabilities in Buffers with Markov-Interrupted Service (1987)Engineering Calculation of Ov…A general model for the behaviour of infinite buffers with periodic service opportunities (1984)A general model for the behav…The Relation between Customer and Time Averages in Queues (1980)The Relation between Customer…Buffer Behavior in Computer Communication Systems (1979)Buffer Behavior in Computer C…Buffer Behavior with Poisson Arrivals and Bulk Geometric Service (1976)Buffer Behavior with Poisson …Technical Note—A Last Word on L = λW (1974)Technical Note—A Last Word on…Buffer Behavior with Poisson Arrival and Geometric Output Processes (1974)Buffer Behavior with Poisson …L = λW: A Discounted Analogue and a New Proof (1972)L = λW: A Discounted Analogue…On the relation between customer and time averages in queues (1971)On the relation between custo…Customer average and time average queue lengths and waiting times (1971)Customer average and time ave…A discrete-time system with service control and repairs (2014)A discrete-time system with s…A two-phase quorum queueing system with Bernoulli vacation schedule, setup, and N-policy for an unreliable server with delaying repair (2012)A two-phase quorum queueing s…A two-class discrete-time queueing model with two dedicated servers and global FCFS service discipline (2012)A two-class discrete-time que…Bernoulli schedule vacation queue with batch arrivals and random system breakdowns having general repair time distribution (2010)Bernoulli schedule vacation q…A Proof for the Queuing Formula: L = λ W (1961)Fundamentals of Queueing Theory. (1977)The asymptotic behavior o queues with time-varying arrival rates (1984)Rate conservation laws: A survey (1994)Little's Law as Viewed on its 50th Anniversary. (2011)Introduction to Stochastic Processes (2014)Resource Sharing for Efficiency in Traffic Systems (1981)Applications of Queueing Theory (1985)Chapter 5 Performance evaluation of production networks (1993)Introduction to Queueing Theory and Stochastic Teletraffic Models (2013)An introduction to queueing theory (1993)M/G/1 queue with multiple working vacations (2005)Optimal design and control of queues (2005)Equilibrium customer strategies in a single server Markovian queue with setup times (2007)Service in a Loop System (1972)Queueing Systems. Volume 1: Theory (1975)Discrete-time multiserver queues with geometric service times (2003)On the theory of queues with many servers (1955)The stability of a queue with non-independent inter-arrival and service times (1962)Regenerative processes in the theory of queues, with applications to the alternating-priority queue (1972)Queueing Systems with Service Interruptions (1986)QUEUEING NETWORKS- CUSTOMERS, SIGNALS, AND PRODUCT FORM SOLUTIONS (1999)Mathematical methods to study the polling systems (2006)Queues with interruptions: a survey (2012)Scheduling network of queues : heavy traffic analysis of multistation network with controllable inputs (1989)Integrated multi‐echelon supply chain design with inventories under uncertainty: MINLP models, computational strategies (2009)On the distribution of urban road space for multimodal congested networks (2013)Analysis of a GI/M/1 queue with multiple working vacations (2004)On the inapproximability of M/G/K: why two moments of job size distribution are not enough (2009)Equilibrium balking strategies in Markovian queues with working vacations (2013)Characterizing Energy–Delay Tradeoff in Hyper-Cellular Networks With Base Station Sleeping Control (2015)
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References

  • 1995Queueing analysis: A foundation of performance evaluation747 cited
  • 1993Discrete-Time Models for Communication Systems Including ATM602 cited
  • 1993Queueing analysis: A foundation of performance evaluation, volume 1: Vacation and priority systems, Part 1353 cited
  • 2001A proof of the queueing formula: L=λW350 cited
  • 1974Technical Note—A Last Word on L = λW179 cited
  • 1971On the relation between customer and time averages in queues128 cited
  • 1991Vacation and priority systems99 cited
  • 1980The Relation between Customer and Time Averages in Queues87 cited
  • 1974Buffer Behavior with Poisson Arrival and Geometric Output Processes87 cited
  • 1976Buffer Behavior with Poisson Arrivals and Bulk Geometric Service55 cited
  • 1979Buffer Behavior in Computer Communication Systems55 cited
  • 1972L = λW: A Discounted Analogue and a New Proof55 cited
  • 1984A general model for the behaviour of infinite buffers with periodic service opportunities51 cited
  • 1987Engineering Calculation of Overflow Probabilities in Buffers with Markov-Interrupted Service46 cited
  • 1971Customer average and time average queue lengths and waiting times42 cited

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  • 1989Extensions of the Queueing Relations L = λW and H = λG37 cited
  • Cited by

    • 2012A two-phase quorum queueing system with Bernoulli vacation schedule, setup, and N-policy for an unreliable server with delaying repair18 cited
    • 2012A two-class discrete-time queueing model with two dedicated servers and global FCFS service discipline17 cited
    • 2014A discrete-time system with service control and repairs16 cited
    • 2010Bernoulli schedule vacation queue with batch arrivals and random system breakdowns having general repair time distribution16 cited