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The University class is a composite of Department objects. The existence of a department is dependent upon the existence of its university. Therefore, the Department class should be completely controlled and insulated by the University class. This is done by defining it to be a nested private static class at line 2. The University.Department class has two fields: name (a String), and members (a Set of Professors). It includes an add() method at line 11 for adding professors to the department. The University class has two fields: name (a String), and departments (a Map of Department objects, indexed by their names). It includes two add() methods (at lines 28 and 36) and an accessor method that returns the Set of department names (at line 45). Note that the University.Department class is an aggregate of Professor objects. The existence of a professor is independent of his or her department s existence. Therefore, the Professor class is defined separately from the University.Department class.

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What distinguishes the z-transform of a causal signal from one that is not is the fact that X(z) does not contain any positive powers of z. Consequently, if we let lzl -t m, X(z) + x(O), which is a statement of the initial value theorem. It follows, therefore, that if .r(n) is causal, this limit must be finite. For noncausal signals, on the other hand, this limit will tend to infinity, because the z-transform will contain positive powers of z. For example, the sequence x(n) = u ( n I) has a z-transform

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Example 1.6 uses several classes that are defined in the Java Collections Framework (JCF). This library is part of the java.util package. The JCF is outlined in 4. Example 1.6 also uses two new Java features, introduced with Java 5.0: enum types, and the for-each construct. THE UNIFIED MODELING LANGUAGE The Unified Modeling Language (UML) is illustrated in Figure 1.6 on page 10 and shows the symbols representing three kinds of association between classes. These are summarized in Table 1.6.

Of the transforms listed, only ( a ) and ( c )have a finite limit as Izl + rn and, therefore, are the only ones that could be the z-transform of a causal signal.

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17

8.1 Inserting 16 entries into the German-English dictionary:

The result of a particular computer-aided filter design is the following causal second-order filter:

H (z) =

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public class TestUniversity { public static void main(String[] args) { University jsu = new University("JavaStateUniversity"); Professor adams = new Professor("Adams", Professor.Rank.ASSOC); Professor baker = new Professor("Baker", Professor.Rank.ASST); Professor cohen = new Professor("Cohen", Professor.Rank.PROF); Set<Professor> profs = new HashSet<Professor>(); Collections.addAll(profs, adams, baker, cohen); jsu.addDepartment("Computer Science", profs); Professor davis = new Professor("Davis", Professor.Rank.ASST); Professor evans = new Professor("Evans", Professor.Rank.INSTR); profs.clear(); Collections.addAll(profs, davis, evans, baker); jsu.addDepartment("Biology", profs); adams.setRank(Professor.Rank.PROF); } }

public class Testing { public static void main(String[] args) { Map map = new HashMap(11); map.put("Ast","branch"); map.put("Eis","ice"); map.put("Hof","court, yard, farm"); map.put("Hut","hat"); map.put("Lob","praise"); map.put("Mal","mark, signal"); map.put("Mut","courage"); map.put("Ohr","ear"); map.put("Ost","east"); map.put("Rad","wheel"); map.put("Rat","advice, counsel"); map.put("Tag","day"); map.put("Tor","gate"); map.put("Uhr","clock"); map.put("Wal","whale"); map.put("Zug","procession, train"); System.out.println("map=" + map); System.out.println("map.keySet()=" + map.keySet()); System.out.println("map.size()=" + map.size()); } }

Show that this filter is unstable, and find a causal and stable filter that has the same magnitude response

This test program creates the university with two departments, each containing three professors. Note that Prof. Baker is a member of both departments.

as H(z).

A Concordance that filters out common words:

This filter is clearly not stable, because the coefficient for z-' in the denominator, which is the product of the roots of H(z), is greater than 1. Specifically, if the poles of H(z) are crl and crz, then a l . a = 1.33, and this implies that 2 at least one of the roots is outside the unit circle. Because the discriminant of the polynomial is negative,

CHAP. 1]

the roots are complex with crl = reJ%nd cr2 = re-IH where ,- = and % = c o s p ' ( l / m ) . Recall that if we form a new system function given by Hf(z)= H(z)G,,(z), where Gap(z)is an allpass filter of the form

public class Concordance { private Map<String,String> map = new TreeMap<String,String>(); private Set<String> words = new TreeSet<String>(); public Concordance(String source, String filter) { int lineNumber = 0; try { Scanner input = new Scanner(new File(filter)); while (input.hasNextLine()) { String line = input.nextLine(); StringTokenizer parser = new StringTokenizer(line); words.add(parser.nextToken().toUpperCase()); }

Gap(z)=

The departments aggregation of professors is evidenced by two features of this program: A professor may belong to more than one department, and a professor s attributes may be changed independently of his or her department: Prof. Adams is promoted to Professor.Rank.PROF at line 15.

the effect of Gap(:) is to replace the pair of complex poles in H(z) that are outside the unit circle with a complex pole pair inside the unit circle at the reciprocal locations while preserving the magnitude response. Thus. a stable filter that has a frequency response with the same magnitude as H(eJW) the following: is H '(z) =

CHAP. 8]

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