Saurabh Paul, Christos Boutsidis, et al.
JMLR
Quite often explicit information about the behavior of a queue over a fairly short period is wanted. This requires solving the nonequilibrium solution of the queue-length distribution, which is usually quite difficult mathematically. The first half of Part II shows how the diffusion process approximation can be used to answer this question. A transient solution is obtained for a cyclic queueing model using the technique of eigenfunction expansion. The second half of Part II applies the earlier results of Part I to modeling and performance problems of a typical multiprogrammed computer system. Such performance measures as utilization, throughput, response time and its distribution, etc., are discussed in some detail. © 1974, ACM. All rights reserved.
Saurabh Paul, Christos Boutsidis, et al.
JMLR
John R. Kender, Rick Kjeldsen
IEEE Transactions on Pattern Analysis and Machine Intelligence
Cynthia Dwork, Moni Naor, et al.
Journal of the ACM
Joseph Y. Halpern, Yoram Moses
Journal of the ACM