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for all n. This is equivalent to saying that the sequence repeats itself every N samples. If a signal is periodic with period N , it is also periodic with period 2 N , period 3 N , and all other integer multiples of N. The fundamental period, which we will denote by N , is the smallest positive integer for which Eq. (I . I ) is satisfied. If Eq. (1. I ) is not satisfied for any integer N , x ( n ) is said to be an aperiodic signal.

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Note that this code assumes that the array is large enough to accommodate all elements that might be inserted. In practice, we would probably include a resize() method.

at line 8. The arraycopy() method is a static method in the System class. It is usually the most efficient way to copy elements between arrays or within a single array. Its five arguments are: the source array, the index of the first element to be copied from the source array, the destination array, the index in the destination array where the first element is to be copied, and the number of elements to be copied. If n = 4 and i = 1, as shown in Figure 3.1, then the call is

xZ(n)= cos(n2) x3(n) = e ~ ~ ' ' l '

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If xl (n) is a sequence that is periodic with a period N1,and x2(n)is another sequence that is periodic with a period N2, the sum x(n)=x ~ ( n ) xdn)

LINKED NODES The values of the index array k[] in Figure 3.6 are used as locators, addressing the actual data array a[]. We don t really need a separate array for them. Their relative positions in the index array match the positions of the corresponding data elements. So we can combine them into a single array of data-address pairs, as shown in Figure 3.7:

System.arraycopy(a, 1, a, 2, 3);

where gcd(NI, N2) means the greatest common divisor of N1 and N2. The same is true for the product; that is,

This shifts elements {a[1], a[2], a[3]} = {66, 88, 99} into elements {a[2], a[3], a[4]}. Finally, x is inserted into a[i] at line 9, as shown in Figure 3.2.

Node[] a = new Node[size];

will be periodic with a period N given by Eq. (1.2). However, the fundamental period may be smaller. Given any sequence x ( n ) , a periodic signal may always be formed by replicating x ( n ) as follows:

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A discrete-time signal will often possess some form of symmetry that may be exploited in solving problems. Two symmetries of interest are as follows:

The insert() method may have to move a lot of data. For example, if n = 1000 and x is less than all of those elements, then the method will move all 1000 elements. On average, inserting into a sorted array of n elements will move n/2 elements. So this is a (n) operation. Deleting an element is simply the reverse of the insertion process. It too will have to move n/2 elements, on average. So deletion is also a (n) operation. INDIRECT REFERENCE One solution to the data movement problem that is intrinsic to dynamic ordered arrays is to use an auxiliary index array to keep track of where the elements actually are. This solution requires more space (a second array) and makes the code a bit more complicated. But it eliminates the need to move the elements. It allows the elements to be stored at an arbitrary position in the array, using the auxiliary index array to locate them for ordered access. The main idea is shown in Figure 3.3. The elements {22, 33, 44, 55, 66} are kept in arbitrary positions in the array a[], and their order is determined by some auxiliary mechanism.

where Node would now be a separate class, defined like this:

Definition: A real-valued signal is said to be even if, for all n ,

x(n) = x(-n)

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