Shortest Job Next (SJN), also known as Shortest Job First (SJF), is a scheduling algorithm that selects the process with the smallest execution time to run next. It is a non-preemptive scheduling algorithm, meaning once a process starts executing, it runs to completion.
Consider three processes P1, P2, and P3 with burst times of 6, 8, and 7 units respectively. The SJN algorithm selects the shortest job first.
Process Burst Time
P1 6
P2 8
P3 7
Order of Execution: P1 -> P3 -> P2
In this example, process P1 is executed first as it has the shortest burst time. After P1, P3 is chosen over P2 due to its shorter burst time.
Consider three processes P1, P2, and P3 with burst times of 5, 5, and 10 units respectively. The SJN algorithm must handle processes with identical burst times.
Process Burst Time
P1 5
P2 5
P3 10
Order of Execution: P1 -> P2 -> P3
When two processes have identical burst times, SJN may choose based on arrival order or priority, if specified. Here, P1 and P2 have identical burst times, so they are scheduled in their order of arrival.
Consider a system where new short processes keep arriving, causing longer processes to wait indefinitely.
Process Burst Time
P1 20
P2 2
P3 2
P4 2
Order of Execution: P2 -> P3 -> P4 -> (New Short Process) -> P1
The continuous arrival of short processes (P2, P3, P4) causes P1 to experience starvation. This is a significant drawback of the SJN algorithm.
The Shortest Remaining Time First (SRTF) is a preemptive extension of SJN, where the process with the shortest remaining time is selected for execution.
Process Arrival Time Burst Time
P1 0 8
P2 1 4
P3 2 9
P4 3 5
Order of Execution: P1 (0-1) -> P2 (1-5) -> P4 (5-10) -> P1 (10-14) -> P3 (14-23)
SRTF allows preemption, so when P2 arrives at time 1, it preempts P1. This continues with the shortest remaining time being selected at each step.
In a batch processing system, jobs are submitted with known execution times, allowing SJN to optimize job scheduling.
Job Burst Time
J1 10
J2 5
J3 8
J4 6
Order of Execution: J2 -> J4 -> J3 -> J1
SJN efficiently schedules jobs in a batch system by minimizing the average waiting time, as jobs are executed in the order of their burst times.
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