to Eq. (10.147) and must be solved. As a concrete example we consider the central-server model. The standard model without overlap is shown in Fig. 10.39a. Node 1 represents the CPU and nodes 2, 3, 4, and 5 represent I/O devices such as disks. In the case without overlap, the number of primary tasks is constant C. The processing time of the primary tasks at the CPU is assumed to be random with mean l/pp. As soon as a primary task finishes processing, a secondary task is created with probability f. Once a secondary task is generated, the primary task returns to the CPU for processing (with mean l/pi), while the secondary task starts at the CPU queue (with mean service time l/piz). With probability ~12, the secondary task moves to an I/O device. The secondary tasks leaves the system with probability 1 - p2 and returns to the CPU with probability ~2. In the case that a primary task completes CPU processing and does not create a new secondary task (with probability 1 - f), it begins an overhead period of CPU processing with mean ~/PO. On completion of this overhead processing, the primary task moves to I/O device i with probability pi and then returns to the CPU. As scheduling strategies, we assumePS at the CPU and FCFS at all I/O devices with mean service times l/p;.
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Correspondingly, for open networks we have:
QUESTIONS FOR DISCUSSION
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