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RLNC's minimum completion time is achieved asymptotically as q→∞.
We consider the covering objective, that is we are interested in maximizing the minimum completion time of a machine.
The objective is to determine the schedule with minimum completion time such that each site is visited only after its release time and handling times are taken into consideration.
In the second step, a job that has minimum completion time on the machine relative to the other jobs waiting in the queue, according to the sequence-dependent setup time of that job, is allocated to the machine.
The experimental outcome variable was the completion time of moving the field of view to a specific target, so that the most appropriate threshold could be judged from the minimum completion time.
In the second step, jobs possessing minimum completion time on the machine, in relation to the other jobs waiting in the queue, is allocated to the machine according to the sequence-dependent setup time of that job.
Similar(52)
We derive an upper bound on the minimum packet decoding delay in terms of the minimum block completion time.
Our goal is to maximize the continuous period of time (starting from time zero) when both machines are busy, which is equivalent to maximizing the minimum machine completion time if idle time is not introduced before all the jobs are completed.
The absolute minimum block completion time of S-IDNC increases almost linearly with N.
We first study the throughput limit of S-IDNC, measured by the absolute minimum block completion time U s.
We call (U_{mathcal {S}_{s}}triangleq |mathcal {S}_{s}|) the minimum block completion time of (mathcal {S}_{s}).
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