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Characteristics of queueing systems observed at events and the connection between stochastic intensity and palm probability
5 references·8 citing·24 second hop
Characteristics of queueing systems observed at events and the connection between stochastic intensity and palm probability (1989)Characteristics of queueing systems obser…On arrivals that see time averages: a martingale approach (1990)On arrivals that see time ave…Modelling of computer and communication systems (1988)Modelling of computer and com…Point Processes and Queues: Martingale Dynamics. (1983)Point Processes and Queues: M…Poisson Arrivals See Time Averages (1982)Poisson Arrivals See Time Ave…Point Processes and Queues (1981)Point Processes and QueuesThe BMAP/GI/1 queue with server set-up times and server vacations (1993)The BMAP/GI/1 queue with serv…Estimating Customer and Time Averages (1993)Estimating Customer and Time …Some theorems on conditional Pasta: A stochastic integral approach (1992)Some theorems on conditional …Further results on ASTA for general stationary processes and related problems (1990)Further results on ASTA for g…Chapter 10 Queueing theory (1990)Chapter 10 Queueing theoryAn Anti-PASTA Result for Markovian Systems (1990)An Anti-PASTA Result for Mark…Sample-path analysis of processes with imbedded point processes (1989)Sample-path analysis of proce…EPSTA: The coincidence of time-stationary and customer-stationary distributions (1989)EPSTA: The coincidence of tim…A Proof for the Queuing Formula: L = λ W (1961)Fundamentals of Queueing Theory. (1977)Applied Probability and Queues (1987)Introduction to the Theory of Queues (1963)Introduction to the Theory of Queues. (1963)Theory of Martingales (1989)Stochastic Modeling and the Theory of Queues (1989)Unstable Asymptotics for Nonstationary Queues (1994)A sample path analysis of the M t /M t /c queue (1999)Introduction to Stochastic Processes (2014)An Introduction to Queueing Networks (1990)Matrix-Geometric Solutions to Stochastic Models (1984)A Markov Modulated Characterization of Packetized Voice and Data Traffic and Related Statistical Multiplexer Performance (1986)The queue length distributions in the finite buffer bulk-service MAP/G/1 queue with multiple vacations (2005)The infinite-buffer single server queue with a variant of multiple vacation policy and batch Markovian arrival process (2008)A simple analysis of the batch arrival queue with infinite-buffer and Markovian service process using roots method: $$ GI ^{[X]}/C$$ G I [ X ] / C - $$ MSP /1/\infty $$ M S P / 1 / ∞ (2015)Lattice path counting and the theory of queues (2010)Discrete-time queues with variable service capacity: a basic model and its analysis (2013)Delay analysis of multiclass queues with correlated train arrivals and a hybrid priority/FIFO scheduling discipline (2017)Modeling Term Structures of Defaultable Bonds (1999)Transform Analysis and Asset Pricing for Affine Jump-diffusions (2000)The jump-risk premia implicit in options: evidence from an integrated time-series study (2002)Queueing systems with vacations ? A survey (1986)Telephone Call Centers: Tutorial, Review, and Research Prospects (2003)
this work references cited by second hop

References

  • 1981Point Processes and Queues1,652 cited
  • 1982Poisson Arrivals See Time Averages1,220 cited
  • 1983Point Processes and Queues: Martingale Dynamics.1,065 cited
  • 1988Modelling of computer and communication systems70 cited
  • 1990On arrivals that see time averages: a martingale approach56 cited

Cited by

  • 1989Sample-path analysis of processes with imbedded point processes46 cited
  • 1993The BMAP/GI/1 queue with server set-up times and server vacations28 cited
  • 1990Chapter 10 Queueing theory22 cited
  • 1989EPSTA: The coincidence of time-stationary and customer-stationary distributions21 cited
  • 1993Estimating Customer and Time Averages19 cited
  • 1992Some theorems on conditional Pasta: A stochastic integral approach17 cited
  • 1990Further results on ASTA for general stationary processes and related problems17 cited
  • 1990An Anti-PASTA Result for Markovian Systems16 cited

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