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public class ArrayDefs { public static void main(String[] args) { 3 float x[]; 4 x = new float[100]; 5 args = new String[10]; 6 boolean[] isPrime = new boolean[1000]; 7 int fib[] = {0, 1, 1, 2, 3, 5, 8, 13}; 8 short[][][] b = new short[4][10][5]; 9 double a[][] = {{1.1,2.2}, {3.3,4.4}, null, {5.5,6.6}, null}; 10 a[4] = new double[66]; 11 a[4][65] = 3.14; 12 Object[] objects = {x, args, isPrime, fib, b, a}; 13 } 14 } Line 3 declares x[] to be an array of floats but does not allocate any storage for the array. Line 4 defines x[] to have 100 float components.

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Because hd(n) will generally be infinite in length, it is necessary to find an FIR approximation to Hd(ejw).With the window design method, the filter is designed by windowing the unit sample response,

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where w(n) is a finite-length window that is equal to zero outside the interval 0 its midpoint: w(n) = w(N - n )

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Line 5 declares args[] to be an array of 10 String objects. Note the two different (equivalent) ways to declare an array: The brackets may be a suffix on the type identifier or on the array identifier. Line 5 defines args[] to have 10 String components. Line 6 defines isPrime[] to be an array of 1000 boolean variables. Line 7 defines fib[] to be an array of 8 ints, initializing them to the 8 values listed. So for example, fib[4] has the value 3, and fib[7] has the value 13. Line 8 defines b[][][] to be a three-dimensional array of 4 components, each of which is a twodimensional array of 10 components, each of which is a one-dimensional array of 5 component elements of type short. Line 9 defines a[][] to be an array of five components, each of which is an array of elements of type double. Only three of the five component arrays are allocated. Then line 10 allocates a 66-element array of doubles to a[4], and line 11 assigns 3.14 to its last element. Line 12 defines the array objects to consist of six components, each of which is itself an array. The components of the first four component arrays are elements (nonarrays). But the components of the components b and a are not elements because they are also arrays. The actual elements of the objects array include 2, 5, and 13 (components of the component fib), null (components of the component a), and 2.2 and 3.14 (components of the components of the component a).

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The effect of the window on the frequency response may be seen from the complex convolution theorem,

88 33

Thus, the ideal frequency response is snzoothed by the discrete-time Fourier transform of the window, W(ejW). There are many different types of windows that may be used in the window design method, a few of which are listed in Table 9- 1 . How well the frequency response of a filter designed with the window design method approximates a desired response, H~(&"). is determined by two factors (see Fig. 9-2):

The array a[][] defined in Example 2.1 is called a ragged array because it is a two-dimensional array with rows of different lengths. The element type of an array in Java can be a primitive type, a reference type, or an array type. The simplest, of course, are arrays of primitive type elements, such as x[], isPrime[], and fib[] in Example 2.1. These are arrays that can be sorted.

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The width of the main lobe of W (el").

2. The peak side-lobe amplitude of W(ejU).

DUPLICATING AN ARRAY Since it is an object, an array can be duplicated by invoking the Object.clone() method, as shown in Example 2.2. EXAMPLE 2.2 Duplicating an Array

88 77 77 88 88

which says that the power in x ( n ) is equal to the sum of the powers in its even and odd parts. Evaluating the power in the even part of x ( n ) , we find

15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45

) (ynl I + 2 ) ( f )2n = f : =:

33 33 33 22 44 22 33 55 22 44

P, = 5 - P,

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