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if (right != null) { rIt = right.new InOrder(); } } public Object next() { if (lIt != null && lIt.hasNext()) { return lIt.next(); } if (!rootDone) { rootDone = true; return root; } if (rIt != null && rIt.hasNext()) { return rIt.next(); } return null; } } public class PostOrder extends BinaryTreeIterator { public PostOrder() { if (left != null) { lIt = left.new PostOrder(); } if (right != null) { rIt = right.new PostOrder(); } } public Object next() { if (lIt != null && lIt.hasNext()) { return lIt.next(); } if (rIt != null && rIt.hasNext()) { return rIt.next(); } if (!rootDone) { rootDone = true; return root; } return null; } } public class LevelOrder extends BinaryTreeIterator { Queue<BinaryTree<E>> queue = new ArrayDeque<BinaryTree<E>>(); public boolean hasNext() { return (!rootDone || !queue.isEmpty()); } public Object next() { if (!rootDone) { if (left != null) { queue.add(left); } if (right != null) { queue.add(right); }

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96 97 98 99 100 101 102 103 104 105 106 107 108 109 110 111 112 113 114 115 116 117 118 119 120 121 122 123 124 125 126 127 128 129 130 131 132 133 134 135 136 137 138 139 140 141 142 143 144 145 146 147 148 149 150 151

w(n)

we have the following node equations:

152 153 154 155 156 157 158 159 160 161 162 163 164 165 166 167 168

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} public class PostOrder extends BinaryTreeIterator { public PostOrder() { if (left != null) { lIt = left.new PostOrder(); } if (right != null) { rIt = right.new PostOrder(); } } public Object next() { if (lIt != null && lIt.hasNext()) { return lIt.next(); } if (rIt != null && rIt.hasNext()) { return rIt.next(); } if (!rootDone) { rootDone = true; return root; } return null; } } public class LevelOrder extends BinaryTreeIterator { Queue<BinaryTree<E>> queue = new ArrayDeque<BinaryTree<E>>(); public boolean hasNext() { return (!rootDone || !queue.isEmpty()); } public Object next() { if (!rootDone) { if (left != null) { queue.add(left); } if (right != null) { queue.add(right); }

Taking the z-transform of the second equation, and substituting the expression above for W ( z ) ,we have

IMPLEMENTATION OF DISCRETE-TIME SYSTEMS Finally, taking the z-transform of the last equation, we find

rootDone = true; return root; } if (!queue.isEmpty()) { BinaryTree<E> tree = queue.remove(); if (tree.left != null) { queue.add(tree.left); } if (tree.right != null) { queue.add(tree.right); } return tree.root; } return null; } } }

rootDone = true; return root;

H ( z )=

and the unit sample response is h ( n ) = 2(0.2)"u(n)

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At line 64 we define an abstract inner class named BinaryTreeIterator. This serves as a base class for all four of the concrete iterator classes. It declares the same three fields (rootDone, rIt, and lIt) as the anonymous iterator class defined previously. The hasNext() and remove() methods are implemented (at lines 57 and 62) the same way the abstract Iterator class was done in the anonymous iterator class. But the next() method is declared abstract because each of the four traversal algorithms has a different implementation of it. The PreOrder class defines the lIt and rIt iterators to be PreOrder iterators in its constructor to ensure that the recursive traversal follows the preorder traversal algorithm. That algorithm (Algorithm 11.3 on page 208) says to visit the root first, and then apply the same algorithm recursively to the left subtree and then to the right subtree. The three if statements do that at lies 77 86. The only differences between the PreOrder, InOrder, and PostOrder classes are their definitions of the recursive rIt and lIt iterators in the constructors and the order of those three if statements in the next() methods. For the InOrder class, the order visits the root between the two recursive traversals. For the PostOrder class, the order visits the root after the two recursive traversals. ( Pre means before, in means between, and post means after.) The LevelOrder traversal class is significantly different from the other three. Instead of being recursive, it uses a queue. (See Algorithm 11.5 on page 209.)

152 153 154 155 156 157 158 159 160 161 162 163 164 165 166 167 168

+ 1.82-'

- 0.22-' - I)

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18

} if (!queue.isEmpty()) { BinaryTree<E> tree = queue.remove(); if (tree.left != null) { queue.add(tree.left); } if (tree.right != null) { queue.add(tree.right); } return tree.root; } return null; } } }

Find a direct form I1 realization for the following network:

To solve this problem, we begin by writing the node equations for each of the adders in the network. If we label the three nodes that are adders as in the figure below,