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Pert diagram (engineering network diagram)
2022-07-07 14:14:00 【sinat_ thirty-six million seven hundred and eighty-nine thousan】
Reprint :https://blog.csdn.net/qqxyy99/article/details/53190013
One 、 Definition
remarks :
1. node ( event ): Circle in Figure , Indicates the end of the inflow node task , And start to flow out the task of the node . Only when all tasks flowing into this node are finished , Node events occur , The outflow node task starts .
2. critical path : The sequence of events and activities that take the longest time in the diagram .
3. The earliest moment : Refers to the node ( event ) The earliest possible occurrence time of .
4. Latest time : The task starting from this event must start before this time , Otherwise, the whole project cannot be completed on schedule .
5. Relaxation time : Indicates the flexibility to complete the task without affecting the whole construction period .
Two 、
Maybe the above explanation can't fully understand and do the right thing , But the formulas and tips we summed up when doing soft test questions are enough to cope with the exam . as follows :
This problem requires finding out the minimum time of the project , Critical path .
First, calculate the length of each path :
1.ABEGJ:3+15+2+7=27
2.ACFGJ:6+4+3+7=20
3.ACFHJ:6+4+20+10=40
4.ADFGJ:10+8+3+7=28
5.ADFHJ:10+8+20+10=48
6.ADFIHJ:10+8+4+10=32
7.ADFIJ:10+8+4+12=34
To sum up, the longest is 48, Therefore, the minimum time is 48
Seeking activity FG Relaxation time
First of all, we should clarify the calculation of the four concepts :
① Earliest start time ( The sum of the longest input streams before the starting point of a certain section of the project ),
② At the latest ( critical path - The distance from the starting point to the final end point of the whole project ),
③ End at the earliest ( The sum of the longest input streams before the end point of a certain section of the project ),
④ At the latest ( critical path - The distance from the end point to the final end point of the whole project )
According to the above concept, we can get
①10+8=18
②48-3-7=38
③10+8+3=21
④48-7=41
Relaxation time = At the latest - The first time ②-①=38-18=20
Relaxation time = Latest technology - End at the earliest ④-③=41-21=20
Another simple method : Use critical path - The longest path of the desired activity is 48-10-8-3-7=20 Find the relaxation time .
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