An M/G/1 queue with multiple types of feedback and gated vacations

Journal of Applied Probability

Volumn 34, Issue 3, 1997, Pages 773-784

  Boxma, Onno J ^a   Yechiali, Uri ^b  

^a Tel Aviv University ^*  (Netherlands)

^b TEL AVIV UNIVERSITY   (Israel)

Author keywords

Feedback; Gated vacations; M G 1 queue; Queue length

Indexed keywords

FEEDBACK; PROBABILITY;

GATED VACATIONS; QUEUE LENGTH;

QUEUEING THEORY;

EID: 0031223955     PISSN: 00219002     EISSN: None     Source Type: Journal    
DOI: 10.1017/S0021900200101421     Document Type: Article

References (9)

1. ALTMAN, E. AND YECHIALI, U. (1994) Polling in a closed network. Prob. Eng. Inf. Sci. 8, 327-343.
2. BORST, S. C. AND BOXMA, O. J. (1997) Polling models with and without switchover times. Operat. Res. To appear.
3. BOXMA, O. J. (1994) Polling systems. In From Universal Morphisms to Megabytes: A Baayen Space Odyssey. (Liber Amicorum for P. C. Baayen). ed. K. R. Apt, A. Schrijver and N. M. Temme. CWI, Amsterdam. pp. 215-230.
4. COHEN, J. W. (1982) The Single Server Queue. North-Holland, Amsterdam.
5. EISENBERG, M. (1972) Queues with periodic service and changover time. Operat. Res. 20, 440-451.
6. SIDI, M., LEVY, H. AND FUHRMANN, S. W. (1992) A queueing network with a single cyclically roving server. Queueing Systems 11, 121-144.
7. TAKÁCS, L. (1963) A queueing model with feedback. Operat. Res. 11, 345-354.
8. TAKAGI, H. (1991) Queueing Analysis. Vol. 1: Vacation and Priority Systems. North-Holland, Amsterdam.
9. TAKINE, T., TAKAGI, H. AND HASEGAWA, T. (1991) Sojourn times in vacation and polling systems with Bernoulli feedback. J. Appl. Prob. 28, 422-432.