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In the class LinkedBinarySearchTree implement only the following methods:
removeMax
findMin
findMax
import java.util.NoSuchElementException;
public class LinkedBinarySearchTree<E extends Comparable<E>>
extends LinkedBinaryTree<E>
implements BinarySearchTree<E> {
/**
* Creates an empty binary search tree.
*/
public LinkedBinarySearchTree() {
super();
}
/**
* Creates a binary search with the specified element as its root.
*
* @param element the element that will be the root of the new binary
* search tree
*/
public LinkedBinarySearchTree(E element) {
super(element);
}
@Override
public void add(E element) {
if (isEmpty()) { // Add as root of new tree
root = new LinkedBinaryTreeNode(element);
modCount += 1;
} else if (element.compareTo(root.element) < 0) { // Add to left subtree
if (root.left == null) {
root.left = new LinkedBinaryTreeNode(element);
} else {
add(element, root.left);
}
modCount += 1;
} else if (0 < element.compareTo(root.element)){ // Add to right subtree
if (root.right == null) {
root.right = new LinkedBinaryTreeNode(element);
} else {
add(element, root.right);
}
modCount += 1;
} else { // Element found in tree. Do not add to tree.
}
}
private void add(E element, LinkedBinaryTreeNode node) {
if (element.compareTo(node.element) < 0) { // Add to left subtree
if (node.left == null) {
node.left = new LinkedBinaryTreeNode(element);
} else {
add(element, node.left);
}
} else if (0 < element.compareTo(node.element)) { // Add to right subtree
if (node.right == null) {
node.right = new LinkedBinaryTreeNode(element);
} else {
add(element, node.right);
}
} else { // Element found in tree. Do not add to tree.
}
}
@Override
public E remove(E targetElement) {
if (isEmpty()) {
throw new NoSuchElementException("LinkedBinarySearchTree");
}
E result = null;
LinkedBinaryTreeNode parent = null;
if (targetElement.equals(root.element)) { // Target element found
result = root.element;
LinkedBinaryTreeNode temp = replacement(root);
if (temp == null) {
root = null;
} else {
root.element = temp.element;
root.right = temp.right;
root.left = temp.left;
}
modCount -= 1;
} else { // Target element not found
parent = root;
if (targetElement.compareTo(root.element) < 0) {
result = removeElement(targetElement, root.left, parent);
} else {
result = removeElement(targetElement, root.right, parent);
}
}
return result;
}
private E removeElement(E targetElement,
LinkedBinaryTreeNode node, LinkedBinaryTreeNode parent) {
if (node == null) {
throw new NoSuchElementException("LinkedBinarySearchTree");
}
E result = null;
if (targetElement.equals(node.element)) { // Target element found.
result = node.element;
LinkedBinaryTreeNode temp = replacement(node);
if (parent.right == node) {
parent.right = temp;
} else {
parent.left = temp;
}
modCount -= 1;
} else { // Target element not found
parent = node;
if (targetElement.compareTo(node.element) < 0) { // Look in left subtree
result = removeElement(targetElement, node.left, parent);
} else { // Look in right subtree
result = removeElement(targetElement, node.right, parent);
}
}
return result;
}
private LinkedBinaryTreeNode replacement(LinkedBinaryTreeNode node) {
LinkedBinaryTreeNode result = null;
if ((node.left == null) && (node.right == null)) { // No children
result = null;
} else if ((node.left != null) && (node.right == null)) { // Left child only
result = node.left;
} else if ((node.left == null) && (node.right != null)) { // Right child only
result = node.right;
} else { // Two children
// Find leftmost descendant of right subtree
LinkedBinaryTreeNode parent = node;
LinkedBinaryTreeNode cursor = node.right;
while (cursor.left != null) {
parent = cursor;
cursor = cursor.left;
}
// Restructure the tree
cursor.left = node.left;
if (node.right != cursor) {
parent.left = cursor.right;
cursor.right = node.right;
}
result = cursor;
}
return result;
}
@Override
public E removeMin() {
if (isEmpty()) {
throw new IllegalStateException("LinkedBinarySearchTree");
}
E result = null;
if (root.left == null) { // Minimum element is the root
result = root.element;
root = root.right;
} else { // Minimum element is in the left subtree
// Find leftmost descendant of left subtree
LinkedBinaryTreeNode parent = root;
LinkedBinaryTreeNode cursor = root.left;
while (cursor.left != null) {
parent = cursor;
cursor = cursor.left;
}
result = cursor.element;
// Restructure the tree
parent.left = cursor.right;
}
modCount -= 1;
return result;
}
@Override
public E removeMax() {
// To be implemented.
}
@Override
public E findMin() {
// To be implemented.
}
@Override
public E findMax() {
// To be implemented.
}
}

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In the class LinkedBinarySearchTree implement only the following metho.pdf

  • 1. In the class LinkedBinarySearchTree implement only the following methods: removeMax findMin findMax import java.util.NoSuchElementException; public class LinkedBinarySearchTree<E extends Comparable<E>> extends LinkedBinaryTree<E> implements BinarySearchTree<E> { /** * Creates an empty binary search tree. */ public LinkedBinarySearchTree() { super(); } /** * Creates a binary search with the specified element as its root. * * @param element the element that will be the root of the new binary * search tree */ public LinkedBinarySearchTree(E element) { super(element); } @Override public void add(E element) { if (isEmpty()) { // Add as root of new tree root = new LinkedBinaryTreeNode(element); modCount += 1; } else if (element.compareTo(root.element) < 0) { // Add to left subtree if (root.left == null) { root.left = new LinkedBinaryTreeNode(element); } else { add(element, root.left); } modCount += 1; } else if (0 < element.compareTo(root.element)){ // Add to right subtree if (root.right == null) { root.right = new LinkedBinaryTreeNode(element); } else { add(element, root.right); }
  • 2. modCount += 1; } else { // Element found in tree. Do not add to tree. } } private void add(E element, LinkedBinaryTreeNode node) { if (element.compareTo(node.element) < 0) { // Add to left subtree if (node.left == null) { node.left = new LinkedBinaryTreeNode(element); } else { add(element, node.left); } } else if (0 < element.compareTo(node.element)) { // Add to right subtree if (node.right == null) { node.right = new LinkedBinaryTreeNode(element); } else { add(element, node.right); } } else { // Element found in tree. Do not add to tree. } } @Override public E remove(E targetElement) { if (isEmpty()) { throw new NoSuchElementException("LinkedBinarySearchTree"); } E result = null; LinkedBinaryTreeNode parent = null; if (targetElement.equals(root.element)) { // Target element found result = root.element; LinkedBinaryTreeNode temp = replacement(root); if (temp == null) { root = null; } else { root.element = temp.element; root.right = temp.right; root.left = temp.left; } modCount -= 1; } else { // Target element not found parent = root; if (targetElement.compareTo(root.element) < 0) { result = removeElement(targetElement, root.left, parent); } else {
  • 3. result = removeElement(targetElement, root.right, parent); } } return result; } private E removeElement(E targetElement, LinkedBinaryTreeNode node, LinkedBinaryTreeNode parent) { if (node == null) { throw new NoSuchElementException("LinkedBinarySearchTree"); } E result = null; if (targetElement.equals(node.element)) { // Target element found. result = node.element; LinkedBinaryTreeNode temp = replacement(node); if (parent.right == node) { parent.right = temp; } else { parent.left = temp; } modCount -= 1; } else { // Target element not found parent = node; if (targetElement.compareTo(node.element) < 0) { // Look in left subtree result = removeElement(targetElement, node.left, parent); } else { // Look in right subtree result = removeElement(targetElement, node.right, parent); } } return result; } private LinkedBinaryTreeNode replacement(LinkedBinaryTreeNode node) { LinkedBinaryTreeNode result = null; if ((node.left == null) && (node.right == null)) { // No children result = null; } else if ((node.left != null) && (node.right == null)) { // Left child only result = node.left; } else if ((node.left == null) && (node.right != null)) { // Right child only result = node.right; } else { // Two children
  • 4. // Find leftmost descendant of right subtree LinkedBinaryTreeNode parent = node; LinkedBinaryTreeNode cursor = node.right; while (cursor.left != null) { parent = cursor; cursor = cursor.left; } // Restructure the tree cursor.left = node.left; if (node.right != cursor) { parent.left = cursor.right; cursor.right = node.right; } result = cursor; } return result; } @Override public E removeMin() { if (isEmpty()) { throw new IllegalStateException("LinkedBinarySearchTree"); } E result = null; if (root.left == null) { // Minimum element is the root result = root.element; root = root.right; } else { // Minimum element is in the left subtree // Find leftmost descendant of left subtree LinkedBinaryTreeNode parent = root; LinkedBinaryTreeNode cursor = root.left; while (cursor.left != null) { parent = cursor; cursor = cursor.left; } result = cursor.element; // Restructure the tree parent.left = cursor.right; }
  • 5. modCount -= 1; return result; } @Override public E removeMax() { // To be implemented. } @Override public E findMin() { // To be implemented. } @Override public E findMax() { // To be implemented. } }