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void insert(int[] a, int n, int x) { // preconditions: a[0] <= ... <= a[n-1], and n < a.length; 3 // postconditions: a[0] <= ... <= a[n], and x is among them; 4 int i = 0; 5 while (i < n && a[i] <= x) { 6 ++i; 7 } 8 System.arraycopy(a, i, a, i+1, n-i); // copies a[i..n) into a[i+1..n+1) 9 a[i] = x; 10 } The insert() method takes three arguments: the array a[], the number n of elements that are already sorted in the array, and the new element x to be inserted among them. The preconditions at line 2 specify that the first n elements of the array are in ascending order and that the array has room for at least one more element. The postconditions at line 3 specify that the array is still in ascending order and that x has

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Case 1 n -= 0. When n c 0, there is no overlap between h ( k ) and x ( n - k ) . Therefore, the product h(k)x(n - k) = 0 for all k , and y ( n ) = 0.

Case 2 0 _< n 5 5 . For this case, the product h ( k ) x ( n - k ) is nonzero only fork in the range 0 5 k 5 n . Therefore,

a[free] = x; k[free] = k[i]; k[i] = free++; // put x into the next free position // store the next index in that position in k[] // store the index of x in k[] and increment free

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been successfully inserted among them. The code at lines 4 7 searches the array for the correct position for x to be inserted. It should be the smallest index i for which a[i] > x. For example, if x = 50 for the array shown in Figure 3.1, then the correct position for x is at index i = 1, because a[0] <= x < a[1]. After the correct position i has been located for x, the insert() method shifts the elements that are greater than x one position to the right. This is accomplished by the call

where a may be a real or complex number. Of particular interest is the exponential sequence that is formed when a = e ~ mwhere q, a real number. In this case, x(n) is a complex exponential , is

As we will see in the next chapter, complex exponentials are useful in the Fourier decomposition of signals.

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The Java code for this algorithm is shown in Example 3.2. This improves the insert() method shown in Example 3.2, because its only data movement is the actual insertion of x into the array a[] at line 5. EXAMPLE 3.2 Inserting into an Array that Is Indirectly Ordered

System.arraycopy(a, i, a, i+1, n-i);

Discrete-time signals may be conveniently classified in terms of their duration or extent. For example, a discretetime sequence is said to be a finite-length sequence if it is equal to zero for all values of n outside a finite interval [ N 1 , N2].Signals that are not finite in length, such as the unit step and the complex exponential, are said to be infinite-length sequences. Infinite-length sequences may further be classified as either being right-sided, left-sided, or two-sided. A right-sided sequence is any infinite-length sequence that is equal to zero for all values of n < no for some integer no. The unit step is an example of a right-sided sequence. Similarly, an infinite-length sequence x ( n ) is said to be lefr-sided if, for some integer no, x ( n ) = 0 for all n > no. An example of a left-sided sequence is

which is a time-reversed and delayed unit step. An infinite-length signal that is neither right-sided nor left-sided, such as the complex exponential, is referred to as a two-sided sequence.

void insert(int x) { int i=0; 3 while (k[i] != 0 && a[k[i]] < x) { 4 i = k[i]; 5 } 6 a[free] = x; 7 k[free] = k[i]; 8 k[i] = free++; 9 } The while loop at lines 3 5 is similar to the while loop at lines 5 7 in Example 3.1 on page 46: it finds the first index i for which a[k[i]] > x. At line 6, x is inserted in the next free location in the array a[]. At line 7, the index of the next location after x is stored in k[free]. At line 8, the index of x is copied into k[i], and then free is incremented to the index of the next free location.

CHAP. 3]

A discrete-time signal may always be classified as either being periodic or aperiodic. A signal x(n) is said to be periodic if, for some positive real integer N ,

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