75. Find Peak Element 【medium】
75. Find Peak Element 【medium】
There is an integer array which has the following features:
- The numbers in adjacent positions are different.
- A[0] < A[1] && A[A.length - 2] > A[A.length - 1].
We define a position P is a peek if:
A[P] > A[P-1] && A[P] > A[P+1]
Find a peak element in this array. Return the index of the peak.
Notice
- It's guaranteed the array has at least one peak.
- The array may contain multiple peeks, find any of them.
- The array has at least 3 numbers in it.
Given [1, 2, 1, 3, 4, 5, 7, 6]
Return index 1
(which is number 2) or 6
(which is number 7)
Time complexity O(logN)
解法一:
class Solution {
public:
/*
* @param A: An integers array.
* @return: return any of peek positions.
*/
int findPeak(vector<int> &A) {
if (A.empty()) {
return -;
} int start = ;
int end = A.size() - ; while (start + < end) {
int mid = start + (end - start) / ; if (A[mid] > A[mid - ]) {
if (A[mid] > A[mid + ]) {
return mid;
}
else {
start = mid;
}
}
else {
if (A[mid] > A[mid + ]) {
end = mid;
}
else {
start = mid;
}
}
} return -;
}
};
分类讨论。
解法二:
class Solution {
/**
* @param A: An integers array.
* @return: return any of peek positions.
*/
public int findPeak(int[] A) {
// write your code here
int start = , end = A.length-; // 1.答案在之间,2.不会出界
while(start + < end) {
int mid = (start + end) / ;
if(A[mid] < A[mid - ]) {
end = mid;
} else if(A[mid] < A[mid + ]) {
start = mid;
} else {
end = mid;
}
}
if(A[start] < A[end]) {
return end;
} else {
return start;
}
}
}
参考http://www.jiuzhang.com/solution/find-peak-element/的解法,此法更简单。
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