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The system function of a discrete-time linear shift-invariant system is H (z). Assume that H ( z ) is a rational

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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.

function of z and that H ( z ) is causal and stable. Determine which of the following systems are stable and which are causal:

input = new Scanner(new File(source)); while (input.hasNextLine()) { String line = input.nextLine(); ++lineNumber; StringTokenizer parser = new StringTokenizer(line,",.;:()-! ' "); while (parser.hasMoreTokens()) { String word = parser.nextToken().toUpperCase(); if (words.contains(word)) { continue; } // insert lines 14-40 from Example 8.9

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(a) G ( z ) = H(z)H*(z*)

When a function is defined recursively, its implementation is usually a direct translation of its recursive definition. The two parts of the recursive definition of the factorial function translate directly into two Java statements:

d (b) G ( z ) = H1(z) where H1(z) = -[ H ( z ) ]

A sorted German-English dictionary:

1 2 3 4

(d) G ( z ) = H(-Z)

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With H(z) a rational function of z , if h(n) is stable and causal, the poles of H(z) (if any) are inside the unit circle, and the region of convergence is the extenor of a circle and includes the unit circle.

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public static int f(int n) { if (n==0) { return 1; // basis }

( a ) If H(z) is the z-transform of h(n), then H*(z*)is the z-transfonn of h*(n), and the region of convergence is the same as that for H(z). Because the region of convergence of G(:) = H(z)H*(i*)includes the regions of convergence of H(z) and H*(z*),the region of convergence of G(z) will be the exterior of a circle and include the unit circle. Therefore, g(n) is stable and causal.

A frequency table:

( h ) Recall that if H(z) is the z-transform of h(n),

return n*f(n-1); }

Therefore, delaying the sequence nh(n) by I yields the following z-transform pair:

public class FrequencyTable { private Map<String,String> map = new TreeMap<String,String>(); public FrequencyTable(String file) { int lineNumber = 0; try { Scanner input = new Scanner(new File(file)); while (input.hasNextLine()) { String line = input.nextLine(); ++lineNumber; StringTokenizer parser = new StringTokenizer(line,",.;:()-! ' ");

I) will be causal if h(n) is causal. Finally, because H(z) is a rational function of z,

Here is a simple test driver for the factorial method:

while (parser.hasMoreTokens()) { String word = parser.nextToken().toUpperCase(); String frequency = (String)map.get(word); if (frequency==null) { frequency = "1"; } else { int n=Integer.parseInt(frequency); ++n; frequency = "" + n; } map.put(word, frequency); // insert lines 21-40 from Example 8.9

Therefore, if the poles of H(z) are inside the unit circle, the poles of G(z) are inside the unit circle, and g(n) is stable.

1 2 3 4 5

A recursive function is one that calls itself. This powerful technique produces repetition without using loops (e.g., while loops or for loops). Thus it can produce substantial results from very little code. Recursion allows elegantly simple solutions to difficult problems. But it can also be misused, producing inefficient code. Recursive code is usually produced from recursive algorithms. SIMPLE RECURSIVE FUNCTIONS EXAMPLE 9.1 The Factorial Function

all of the poles of G(z) will be outside the unit circle. and g(n) cannot be both stable and causal. Because the replacement of z with z-' corresponds to a time reversal,

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