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using the one-arg constructor. In the second case, we also have to assign the new node to start, but we also have to connect it to the rest of the list. But the only reference we have to the beginning of the list is start itself, so we would have to hold that reference in a temporary variable before reassigning start to the new node. EXAMPLE 3.12 Linked List Insertion

EXAMPLE 8.5.1 For a second-order FIR lattice tiller with reflection coefficient< r I = t and relating x(n) to f l(n) is I 2A'(:) = An(:) + r l ; ' ~ , , () := 1 + i -

These separate steps are illustrated Figure 3.20. Once we understand this process, we might as well use the power of Java and write it in the single statement

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The recurrence formula in Eq. (8.5) provides an algorithm to find the system function A , ( z ) from the reflection coefficients r k ,k = 1,2. . . . . p. To find the reflection coefficients r r for a given system function A ,(z), we use the s t e p d o w n recu~siotz, which is given by

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

The reflection coefficients are then found from the polynomials A k ( z )by setting T L = u k ( k ) .

p.next = new Node(x, p.next);

corresponding to the second-order FIR filter A z ( z ) =

Node insert(Node start, int x) { // precondition: the list is in ascending order; // postconditions: the list is in ascending order, and it contains x; if (start == null || start.data > x) { start = new Node(x,start); return start; } Node p=start; while (p.next != null) { if (p.next.data > x) break; p = p.next; } p.next = new Node(x,p.next); return start; }

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