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The notations used can vary. The standard software process model uses ovals for tasks and processes. The artifacts are represented by rectangles and the actors by stick gures. Many software process models do not include decisions. We will use diamonds whenever we show decisions. The ow is shown by arcs and is usually left-to-right and top-down. Arcs are normally not labeled. The following are rules and interpretations for correct process models: Two tasks cannot be connected by an arc. Tasks must be separated by artifacts. A task is not executable until its input artifacts exist. There are one or more start tasks and one or more terminal tasks. All tasks must be reachable from the start task. There is a path from every task to the terminal task. Software process models can be descriptive; that is, they can describe what has happened in a development project. The descriptive model is often created as part of a postmortem analysis of a project. This can be useful in terms of identifying problems in the software development process. Or, software process models can be

3, shown shaded in Fig. 2-10. Since f(x, y)

CHAP. 8]

3 0 y

1 48

At the input terminals, KVL gives 15 V s 2sI s V 0 s 2s I s s Then H s V s 2s2 15 I s s

Fig. 2-10

For the two-port network shown in Fig. 8-24 nd the values of R1 , R2 , and C, given that the voltage transfer function is Hv s Vo s 0:2 Vi s s2 3s 2

g(u)

prescriptive; that is, the software process model can describe what is supposed to happen. Prescriptive software process models can be used to describe the standard software development process. These can be used as training tools for new hires, for reference for uncommon occurrences, and for documenting what is supposed to be happening.

P[f(X)

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Fig. 8-24 The impedance looking into xx 0 is Z0 Then, by repeated voltage division, Vo Vo Vxx 0 R2 Z0 R2 = R1 R2 C 0 1 2 Vi Vxx 0 Vi R1 R2 Z s1 s s 1 R1 R2 C C Equating the coe cients in this expression to those in the given expression for Hv s , we nd: C 1 F 2 R1 3

c(u)]

5 R2 1

f [c(u)]

Consider first the case where u (x) or x (u) is an increasing function, i.e., u increases as x increases (Fig. 2-11). There, as is clear from the figure, we have (1) or

Poles exist at 1 and 2; zeros at 1 j4. See Fig. 8-25.

Fig. 2-11

Fig. 8-25

Figure 2-1 is a process model for unit testing software. There are two actors: the tester and the team leader. The unit tester, of course, is responsible for the unit testing. The unit tester uses the source code and the test plan to accomplish the unit testing. The result of this activity is an artifact, the test results. The team leader reviews the test results, and the result of this activity should be the approval of the unit testing. This model does not explicitly show what happens when the process is not successful. It could be inferred that the unit tester keeps testing until he or she is happy. Similarly, if the team leader is not ready to give the approval, then the process may be backed up to redo the unit testing.

This can hold for all u1 and u2 only if the integrands are identical, i.e.,

g(u)

Obtain the natural frequencies of the network shown in Fig. 8-26 by driving it with a conveniently located current source.

f [c(u)]cr(u)

Fig. 8-26 The response to a current source connected at xx 0 is a voltage across these same terminals; hence the network function H s V s =I s Z s . Then, 2 1 1 1 1 1 s 2:5s 1:5 Z s 1 2=s 2 4s 2 s 0:5 Thus, Z s 2 s 0:5 s 0:5 2 s 1 s 1:5 s2 2:5s 1:5

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