假设我们有两个堆栈,没有其他临时变量。
是否有可能“构造”一个队列数据结构只使用两个堆栈?
假设我们有两个堆栈,没有其他临时变量。
是否有可能“构造”一个队列数据结构只使用两个堆栈?
当前回答
我的PHP解决方案
<?php
$_fp = fopen("php://stdin", "r");
/* Enter your code here. Read input from STDIN. Print output to STDOUT */
$queue = array();
$count = 0;
while($line = fgets($_fp)) {
if($count == 0) {
$noOfElement = $line;
$count++;
continue;
}
$action = explode(" ",$line);
$case = $action[0];
switch($case) {
case 1:
$enqueueValue = $action[1];
array_push($queue, $enqueueValue);
break;
case 2:
array_shift($queue);
break;
case 3:
$show = reset($queue);
print_r($show);
break;
default:
break;
}
}
?>
其他回答
public class QueueUsingStacks<T>
{
private LinkedListStack<T> stack1;
private LinkedListStack<T> stack2;
public QueueUsingStacks()
{
stack1=new LinkedListStack<T>();
stack2 = new LinkedListStack<T>();
}
public void Copy(LinkedListStack<T> source,LinkedListStack<T> dest )
{
while(source.Head!=null)
{
dest.Push(source.Head.Data);
source.Head = source.Head.Next;
}
}
public void Enqueue(T entry)
{
stack1.Push(entry);
}
public T Dequeue()
{
T obj;
if (stack2 != null)
{
Copy(stack1, stack2);
obj = stack2.Pop();
Copy(stack2, stack1);
}
else
{
throw new Exception("Stack is empty");
}
return obj;
}
public void Display()
{
stack1.Display();
}
}
对于每一个入队列操作,我们都将其添加到stack1的顶部。每次出队列时,我们都将stack1的内容清空到stack2中,并删除堆栈顶部的元素。出队列的时间复杂度是O(n),因为我们必须将stack1复制到stack2。队列的时间复杂度与常规堆栈相同
您甚至可以只使用一个堆栈模拟一个队列。第二个(临时)堆栈可以通过对insert方法的递归调用的调用堆栈来模拟。
在队列中插入新元素时,原理保持不变:
您需要将元素从一个堆栈转移到另一个临时堆栈,以反转它们的顺序。 然后将要插入的新元素推入临时堆栈 然后将元素转移回原始堆栈 新元素将在堆栈的底部,而最老的元素在顶部(第一个被弹出)
一个Queue类只使用一个Stack,如下所示:
public class SimulatedQueue<E> {
private java.util.Stack<E> stack = new java.util.Stack<E>();
public void insert(E elem) {
if (!stack.empty()) {
E topElem = stack.pop();
insert(elem);
stack.push(topElem);
}
else
stack.push(elem);
}
public E remove() {
return stack.pop();
}
}
// Two stacks s1 Original and s2 as Temp one
private Stack<Integer> s1 = new Stack<Integer>();
private Stack<Integer> s2 = new Stack<Integer>();
/*
* Here we insert the data into the stack and if data all ready exist on
* stack than we copy the entire stack s1 to s2 recursively and push the new
* element data onto s1 and than again recursively call the s2 to pop on s1.
*
* Note here we can use either way ie We can keep pushing on s1 and than
* while popping we can remove the first element from s2 by copying
* recursively the data and removing the first index element.
*/
public void insert( int data )
{
if( s1.size() == 0 )
{
s1.push( data );
}
else
{
while( !s1.isEmpty() )
{
s2.push( s1.pop() );
}
s1.push( data );
while( !s2.isEmpty() )
{
s1.push( s2.pop() );
}
}
}
public void remove()
{
if( s1.isEmpty() )
{
System.out.println( "Empty" );
}
else
{
s1.pop();
}
}
使用两个java.util.Stack对象实现队列:
public final class QueueUsingStacks<E> {
private final Stack<E> iStack = new Stack<>();
private final Stack<E> oStack = new Stack<>();
public void enqueue(E e) {
iStack.push(e);
}
public E dequeue() {
if (oStack.isEmpty()) {
if (iStack.isEmpty()) {
throw new NoSuchElementException("No elements present in Queue");
}
while (!iStack.isEmpty()) {
oStack.push(iStack.pop());
}
}
return oStack.pop();
}
public boolean isEmpty() {
if (oStack.isEmpty() && iStack.isEmpty()) {
return true;
}
return false;
}
public int size() {
return iStack.size() + oStack.size();
}
}
使用堆栈实现队列的以下操作。
push(x)——将元素x推到队列的后面。
pop()——从队列前面移除元素。
peek()——获取前端元素。
empty()——返回队列是否为空。
class MyQueue {
Stack<Integer> input;
Stack<Integer> output;
/** Initialize your data structure here. */
public MyQueue() {
input = new Stack<Integer>();
output = new Stack<Integer>();
}
/** Push element x to the back of queue. */
public void push(int x) {
input.push(x);
}
/** Removes the element from in front of queue and returns that element. */
public int pop() {
peek();
return output.pop();
}
/** Get the front element. */
public int peek() {
if(output.isEmpty()) {
while(!input.isEmpty()) {
output.push(input.pop());
}
}
return output.peek();
}
/** Returns whether the queue is empty. */
public boolean empty() {
return input.isEmpty() && output.isEmpty();
}
}