原题链接在这里:https://leetcode.com/problems/max-stack/description/

题目:

Design a max stack that supports push, pop, top, peekMax and popMax.

  1. push(x) -- Push element x onto stack.
  2. pop() -- Remove the element on top of the stack and return it.
  3. top() -- Get the element on the top.
  4. peekMax() -- Retrieve the maximum element in the stack.
  5. popMax() -- Retrieve the maximum element in the stack, and remove it. If you find more than one maximum elements, only remove the top-most one.

Example 1:

MaxStack stack = new MaxStack();
stack.push(5);
stack.push(1);
stack.push(5);
stack.top(); -> 5
stack.popMax(); -> 5
stack.top(); -> 1
stack.peekMax(); -> 5
stack.pop(); -> 1
stack.top(); -> 5

Note:

  1. -1e7 <= x <= 1e7
  2. Number of operations won't exceed 10000.
  3. The last four operations won't be called when stack is empty.

题解:

两个stack来解决. 不同的是popMax, 用temp stack 来保存找到最大值之前的, pop出max后再加回去, 同时更新maxStk.

Note: when popMax, get temp back, it needs to update maxStk as well.

Time Complexity: push, O(1). pop, O(1). top, O(1). peekMax, O(1). popMax, O(n). n是stack中数字的个数.

Space: O(n).

AC Java:

 class MaxStack {
Stack<Integer> stk;
Stack<Integer> maxStk; /** initialize your data structure here. */
public MaxStack() {
stk = new Stack<Integer>();
maxStk = new Stack<Integer>();
} public void push(int x) {
stk.push(x);
if(maxStk.isEmpty() || maxStk.peek()<=x){
maxStk.push(x);
}
} public int pop() {
int x = stk.pop();
if(!maxStk.isEmpty() && x==maxStk.peek()){
maxStk.pop();
} return x;
} public int top() {
return stk.peek();
} public int peekMax() {
return maxStk.peek();
} public int popMax() {
Stack<Integer> tempStk = new Stack<Integer>();
int x = maxStk.pop();
while(!stk.isEmpty() && stk.peek()<x){
tempStk.push(stk.pop());
} stk.pop();
while(!tempStk.isEmpty()){
int top = tempStk.pop();
push(top);
}
return x;
}
} /**
* Your MaxStack object will be instantiated and called as such:
* MaxStack obj = new MaxStack();
* obj.push(x);
* int param_2 = obj.pop();
* int param_3 = obj.top();
* int param_4 = obj.peekMax();
* int param_5 = obj.popMax();
*/

类似Min Stack.

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