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The most striking difference between the two angular distributions, (12.59) and (12.62), is that Pee scattering vanishes for cos () = 1, whereas Pee scattering does not. With our definition of (), see Fig. 12.9, this correspor1ds to backward scattering of the beam particle. We could have anticipated these results from the helicity arguments we used to interpret previous calculations. The by now familiar pictures are shown in Fig. 12.10. Backward Pee scattering is forbidden by angular momentum conservation. In fact, the process Pee -+ Pee proceeds entirely in a J = 1 state with net helicity + 1; that is, only one of the three helicity states is allowed. This is the origin of the factor t in (12.64). With our definition of (), the allowed amplitude is proportional to ll (()) = !(1 - cos ()), see (6.39), in agreement with result (12.61).

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Slack time is the amount Of time that an activity can be delayed without delaying overall completion

Figure 1538 Earliest completion time, latest completion time, and slack (additional edge item) zero-slack activities are critical and cannot be delayed A path of zero-slack edges is a critical path

Elastic vee- and jiee- scattering can also proceed via a weak neutral current interaction (see Fig. 12.11) which interferes with the charged current interaction (Fig. 12.8a). This is discussed in Section 13.5. However, high-energy neutrino beams are predominantly v" (or jilL)' and so the most accessible (charged current) purely leptonic scattering process is

Some activities have zero slack These are critical activities that must be finished on schedule A path consisting entirely of zero-slack edges is a critical path

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0.001 636.62 31.598 12.924 8.610 6.869 5.959 5.408 5.041 4.781 4.587 4.437 4.318 4.221 4.140 4.073 4.016 3.965 3.922 3.883 3.850 3.819 3.792 3.767 3.745 3.725 3.707 3.690 3.674 3.659 3.646 3.551 3.460 3.373 3.291

Summary

In this chapter we showed how graphs can be used to model many real-life problems and in particular how to calculate the shortest path under a wide variety of circumstances Many of the graphs that occur are typically very sparse so choosing appropriate data structures to implement them is important For unweighted graphs the shortest path can be computed in linear time using breadth-first search For positive-weighted graphs, slightly more time is needed using Dijkstra's algorithm and an efficient priority queue For negative-weighted graphs, the problem becomes more difficult Finally for acyclic graphs the running time reverts to linear time with the aid of a topological sort Figure 1539 summarizes those characteristics for these algorithms

(12.65)

ptrPtr = ptr;

13 a Is *&x always equal to x If not, give an example b Is & *x always equal to x If not, give an example

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(i.e., inverse muon decay). Here, there is no neutral current contribution, and so the cross section is given just by (12.59).

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 40 60 120

int a = 5 ; int * p t r = L a ;

what are the values of the following a ptr b *ptr C ptr == a d ptr == &a e &ptr f *a g *&a h **&ptr

15 Give the type of each identifier declared here and the types of the expressions Is any expression illegal a struct S { int a; S *b; I ; b s z;

jilL'S) from quarks is experimentally feasible by impinging high-energy neutrino beams on proton or nuclear targets. This is analogous to the study of the electromagnetic lepton-quark interaction by scattering high-energy electron or muon beams off hadronic targets, which we described in s 8 and 9. To predict the neutrino-quark cross sections, we clearly need to know the form of the quark weak currents. Quarks interact electromagnetically just like leptons, apart from their fractional charge. Our inclination therefore is to construct the quark weak current just as we did for leptons. For instance, we model the charge-raising quark current

S *x;

Reproduced with permission from E. S. Pearson and H. O. Hartley (1966),

d vector<S> y (10); e vector<S *> u (10);

---~--

16 Draw a picture that illustrates the results after processing of each of the following statements, which are executed sequentially a i n t a = 3 ; b i n t & b = a ; c int & c = b; d, b = 5 ; e c = 2 :

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