Sensitivity analysis and estimates of the performance for M / G / 1 queueing systems

Performance Evaluation

Volumn 64, Issue 4, 2007, Pages 347-356

  Yin, Baoqun ^a   Dai, Guiping ^a   Li, Yanjie ^a   Xi, Hongsheng ^a  

^a UNIVERSITY OF SCIENCE AND TECHNOLOGY OF CHINA   (China)

Author keywords

M G 1 queuing system; Performance potential; Sensitivity analysis; Sensitivity estimate; Simulation

Indexed keywords

ALGORITHMS; COMPUTER SIMULATION; MARKOV PROCESSES; MATHEMATICAL MODELS; OPTIMIZATION; PROBLEM SOLVING; SENSITIVITY ANALYSIS; TELECOMMUNICATION NETWORKS;

PERFORMANCE POTENTIALS; QUEUING SYSTEMS; SENSITIVITY ESTIMATE; SENSITIVITY FORMULAS;

QUEUEING NETWORKS;

EID: 33846251839     PISSN: 01665316     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.peva.2006.06.004     Document Type: Article

References (9)

1. Cao X.R. Realization Probabilities: The Dynamics of Queueing Systems (1994), Springer-Verlag, New York
2. Cao X.R. First-order perturbation analysis of a single multi-class finite source queue. Performance Evaluation 7 (1987) 31-41
3. Heidelberger P., Cao X.R., Zazanis M.A., and Suri R. Convergence properties of infinitesimal perturbation analysis estimates. Management Science 34 (1988) 1281-1302
4. Cao X.R., and Chen H.F. Perturbation realization, potentials, and sensitivity analysis of Markov processes. IEEE Transactions on Automatic Control 42 (1997) 1382-1393
5. Yin B.Q., Zhou Y.P., Yang X.X., Xi H.S., and Sun D.M. Sensitivity formulas of performance in closed state-dependent queueing networks. Control Theory & Applications (China) 16 (1999) 255-257
6. Yin B.Q., Zhou Y.P., Xi H.S., and Sun D.M. Sensitivity analysis with parameter-dependent performance functions in closed queueing networks. Control Theory & Applications (China) 19 (2002) 311-312
7. Yin B.Q., and Zhou Y.P. Sensitivity formulas of performance in open queueing networks. Journal of China University of Science and Technology (China) 28 (1998) 27-32
8. Yin B.Q., Zhou Y.P., Xi H.S., and Sun D.M. Sensitivity formulas of performance in two-server cyclic queueing networks with phase-type distributed service times. International Transactions in Operation Research 6 (1999) 649-663
9. Gross D., and Harris C.M. Fundamentals of Queueing Theory. second ed. (1985), John Wiley & Sons, Inc.