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Decomposability, instabilities, and saturation in multiprogramming systems
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Communications of the ACM archive
Volume 18 ,  Issue 7  (July 1975) table of contents
Pages: 371 - 377  
Year of Publication: 1975
ISSN:0001-0782
Author
P. J. Courtois  MBLE Research Lab, Brussels, Belgium
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 2,   Downloads (12 Months): 31,   Citation Count: 32
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ABSTRACT

A step-by-step approach to model the dynamic behavior and evaluate the performance of computing systems is proposed. It is based on a technique of variable aggregation and the concept of nearly decomposable systems, both borrowed from Econometrics. This approach is taken in order to identify in multiprogramming paging systems (i) unstable regimes of operations and (ii) critical computing loads which bring the system into states of saturation. This analysis leads to a more complete definition of the circumstances in which “thrashing” can set in.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
Betourne, C., and Krakowiack, S. Simulation de l'allocation de Ressources dans un Systme Conversationnel h m6moire virtuelle pagin6e. Proc. Congrs AFCET, Grenoble, France, Nov. 1972.
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Courtois, P.J., and Georges, J. An evaluation of the stationary behavior of computations in multiprogramming computer systems. Proc. ACM Int. Comput. Symp., Bonn, Germany, 1970, vol. 1, pp. 98-115.
 
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Courtois, P.J. On the near-complete-decomposability of networks of queues and of stochastic models of multiprogramming computing systems. Seientif. Rep. CMU-CS-72-11, Carnegie- Mellon U., Nov. 1971.
 
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Courtois, P.J. Error analysis in nearly decomposable stochastic systems. MBLE Rep. R214, Mar. 1973. To be published in Econometrica (Mar. 1975).
 
6
Denning, P.J. Thrashing; its causes and prevention. Proc. AFIPS 1968 FJCC, vol. 33, AFIPS Press, Montvale, N.J., pp. 915-922.
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Dijkstra, E.W. Hierarchical ordering of sequential processes. Acta Informatica 1, 2 (1971), 115-138.
 
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Jackson, J.R. Jobshop-like queueing systems. Mall. Sci. 9, 1 (Oct. 1963), 131-142.
 
10
Kleinrock, L. Certain analytic results for time shared processors. Proc. IFIP 68, North-Holland Pub. Co., Amsterdam, 1969, vol. 2, pp. 838-845.
 
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Little, J.D.C. A proof for the queueing formula L = XW. Oper. Res. 9 (1961), 383-387.
 
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Parnas, D.L., and Darringer, J.A. SODAS and a methodology for system design. Proc. AFIPS 1967 FJCC, vol. 31, AFIPS Press, Montvale, N.J., pp. 449--474.
 
14
Simon, H.A., and Ando, A. Aggregation of variables in dynamic systems. Econometrica 29, 2 (Apr. 1961), 111-138.
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Vantilborgh, H. On random partially preloaded page replacement algorithms. MBLE Rep. R202, Sept. 1972.
 
17
Zurcher, F.W., and Randell, B. Iterative multilevel modelling. A methodology for computer system design. Proc. IFIP 68 Cong., North-Holland Pub. Co., Amsterdam, 1969, vol. 2, pp. 867-871. 377

CITED BY  32