Precedence Planning and Scheduling Flashcards
1
Q
Precedence planning
A
Defining the logical sequence of the work packages
2
Q
Scheduling
A
Defining the temporal sequence of the work packages
3
Q
Dependencies
A
- technological
- organizational
- mandatory
- discretionary
4
Q
Milestone chart
A
- simple chart of most important events
- Purpose: rough planning, reporting
5
Q
Bar chart
A
- shows activities, start date, and end date (or duration)
- shows schedule against calendar time
- Purpose: planning, reporting, and progress tracking - dependencies must be known but are not visualized
6
Q
Activity network diagram
A
I. same as bar chart
II. shows dependencies between work packages and workflow
- used to calculate critical paths
- Purpose: detailed planning and progress tracking
- Identify work packages
- Identify dependencies between work packages
- Estimate duration for each package
- Create network
- Calculate
a) early start, early finish
b) late start, late finish
7
Q
Precedence Relationships
A
- Finish-to-Start dependency (FS)
- WP2 may start only after WP1 has finished - Start-to-Start dependency (SS)
- WP2 may start only after WP1 has started - Finish-to-Finish dependency (FF)
- WP2 may finish only after WP1 has finished - Start-to-Finish dependency (SF)
- WP2 may finish only after WP1 has started
8
Q
Computing a Schedule - Forward calculation
A
- ES(start) = 0
- EF(wp1) = ES(wp1) + duration(wp1)
- ES(wp2) = max(EF(wp_n)), wp_n is predecessor of wp2
9
Q
Computing a Schedule - Backwards calculation
A
- LF(end) = EF(end)
- LS(wp2) = LF(wp2) - duration(wp2)
- LF(wp1) = min(LS(wp_n)), wp_n is successor of wp1
10
Q
Total Float and Free Float
A
- Total Float
- Time that a work package may be delayed or extended from its early start without delaying the projectʼs finish date: Float = LS - EF or LS - ES - Free Float
- Time that a work package can be delayed without delaying the early start of any immediately following work package - Interpretation
- Float > 0: time is available
- Float = 0: situation is critical
11
Q
Critical Path
A
- Critical work package
- Float = 0
- often: ES = LS - Critical path
- Path through the network consisting of only critical work packages
- Sum of total float on a critical path is zero
- At least one of the critical paths determines the shortest project duration - Critical path is important to…
- identify schedule risks
- focus progress control
- shorten project duration
12
Q
Schedule Compression
A
- Fast tracking to shorten critical path
- Do activities in parallel instead of sequential
- Consider discrete dependencies - Crashing the network
- Costs and schedule tradeoffs are analyzed to determine how to obtain the greatest amount of compression
- Allocation resources to critical path
- Hiring additional resources
- Bonus payments for early completion
- Increase productivity by applying different technology
⇒ overtime and weekends should not be considered!