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For a given height h > 0, the binary tree with the most nodes is the full binary tree. Corollary 11.1 on page 202 states that that number is n 2h+1 1. Therefore, in any binary tree of height h, the number n of nodes must satisfy n 2h+1 1. The binary tree with the fewest nodes for a given height h is the one in which every internal node has only one child; that linear tree has n = h + 1 nodes because every node except the single leaf has exactly one child. Therefore, in any binary tree of height h, the number n of nodes must satisfy n h + 1. The second pair of inequalities follows from the first by solving for h. Let T be any binary tree of height h and size n. Let T1 be the smallest complete binary tree that contains T. Let h1 be the height of T1 and let n1 be its size. Then h = h1 and n n1. Then by Corollary 11.1 on page 202, n n1 2h+1 1. The required inequalities follow from this result.

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Consider the network in the figure below. Redraw the flowgraph as a cascade of second-order sections in transposed direct form 11.

CHAP. 11]

To implement lhis system as a cascade of second-order transformed direct form 1 networks, we must first find the 1 system function corresponding to this network. Note that this network is of the form shown in the following figure:

Figure 11.40 shows how the forest that produced the specified binary tree was obtained by reversing the natural map.

HI(:)

public void defoliate() { if (this == null) { return; } else if (left == null && right == null) { root = null; return; } if (left != null && left.left==null && left.right==null) { left = null; } else { left.defoliate(); } if (right != null && right.left==null && right.right==null) right = null; } else { right.defoliate(); } }

Hs(z)

11.27 11.28 11.29

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Tree structures are used to store data because their organization renders more efficient access to the data. A search tree is a tree that maintains its data in some sorted order. MULTIWAY SEARCH TREES Here is the recursive definition of a multiway search tree: A multiway search tree of order m is either the empty set or a pair (k, S), where the first component is a sequence k = (k1, k2, . . ., kn 1) of n 1 keys and the second component is a sequence S = (S0, S1, S2, . . ., Sn 1) of n multiway search trees of order m, with 2 n m, and s0 k1 s1 . . . kn 1 sn 1 for each si Si. This is similar to the recursive definition of a general tree on page 186. A multiway search tree of order m can be regarded as a tree of order m in which the elements are sequences of keys with the ordering property described above. EXAMPLE 12.1 A Five-Way Search Tree

Hz(-)

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public int leaves() { if (this == null) { return 0; } int leftLeaves = (left==null 0 : left.leaves()); int rightLeaves = (right==null 0 : right.leaves()); return leftLeaves + rightLeaves; } public int height() { if (this == null) { return -1; } int leftHeight = (left==null -1 : left.height()); int rightHeight = (right==null -1 : right.height()); return 1 + (leftHeight<rightHeight rightHeight : leftHeight); } public int level(Object object) { if (this == null) { return -1; } else if (object == root) { return 0; } int leftLevel = (left==null -1 : left.level(object)); int rightLevel = (right==null -1 : right.level(object)); if (leftLevel < 0 && rightLevel < 0) { return -1; } return 1 + (leftLevel<rightLevel rightLevel : leftLevel); } public void reflect() { if (this == null) { return; } if (left != null) { left.reflect(); } if (right != null) { right.reflect(); } BinaryTree temp=left; left = right; right = temp; }

Here is an m-way search tree with m = 5. It has three internal nodes of degree 5 (each containing four keys), three internal nodes of degree 4 (each containing three keys), four internal nodes of degree 3 (each containing two keys), and one internal node of degree 2 (containing one key).

~ ( n )

Therefore, the desired network is as shown in the following figure:

CHAP. 11]

CHAP. 12]

.~(II)

(a) Draw a direct form I1 network for this oscillator, and show how the sinusoid may be generated with no input and the appropriate set of initial conditions. (b) In applications involving the modulation of sinusoidal carrier signals in phase quadrature, it is necessary to generate the sinusoids

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