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Limited project data prevented calibration to a specific project that experienced tipping<br />

point dynamics. Therefore, to test the ability of the model to replicate tipping point behavior<br />

modes, the model was calibrated with reasonable values to reflect a hypothetical project in<br />

which the Add New Tasks and Schedule Pressure loops are active. The simulated behavior was<br />

compared to the behavior of the Tennessee Valley Authority (TVA) Watts Bar unit 2 project. The<br />

similarity between the actual project and simulated behavior modes in Figure 7 supports the<br />

model’s ability to reflect a failure mode in nuclear power plant construction that could be caused<br />

by tipping point dynamics. Based on these tests, the model was assessed to be useful for<br />

investigating tipping point dynamics in single development projects.<br />

% Complete<br />

% Complete<br />

100%<br />

80%<br />

60%<br />

40%<br />

20%<br />

0%<br />

0 20 40 60 80 100 120<br />

Time (months)<br />

Watts Bar Unit 2<br />

Simulation<br />

Figure 7. Tipping Point Behavior Mode Test<br />

Similar to Repenning (2001), project progress is described with the project backlog as a<br />

fraction of the project’s initial scope. Figure 8 shows the evolution of two types of projects. The<br />

horizontal axis shows project backlog in the previous time period; the vertical axis shows project<br />

backlog in the current time period. As an example of reading project behavior from the graph,<br />

the horizontal and vertical dashed lines show that in one project, the backlog was 80% of the<br />

scope in the previous time period and 72% in the current time period. All projects begin in the<br />

center of Figure 8, with backlog equals to their initial scope. Improving projects have decreasing<br />

backlogs and are reflected by conditions below the diagonal dashed line, when preceding<br />

project backlogs exceed the current project backlog. The behavior mode of the work released of<br />

the improving project in Figure 8 is the traditional “S-curve” common in project management<br />

literature. In contrast, degrading projects are reflected by conditions above the diagonal dashed<br />

line (when current project backlogs exceed previous project backlogs) and can theoretically<br />

have an ever-increasing backlog. The behavior mode of the project backlog of the degrading<br />

project in Figure 8 is an ever-increasing backlog. Successful projects end near the origin, 8 when<br />

8 The project simulation can reach the origin, when (PBt-1 , PBt) = (0,0), but actual projects stop when the<br />

backlog first reaches zero, when (PBt-1 , PBt) = (x,0) and x>0. This is represented in Figure 6 by a point on<br />

the horizontal axis close to the origin.<br />

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