*LeetCode 33. Search in Rotated Sorted Array 二分 值得一练
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https://leetcode.com/problems/search-in-rotated-sorted-array/
先说一种相对简单的:首先二分找pivot 然后判断target可能在pivot之前还是之后,然后在可能的范围继续二分
class Solution {public: int search(vector<int>& nums, int target) { if( nums.size() == 0 )return false; if( nums.size() == 1 ) { if(target == nums[0]) return 0; return -1; } int pivot; //unsorted if( nums[ nums.size()-1 ] < nums[0] ) { //bisearch int left = 0, right = nums.size()-1; while( left <= right ) { int mid = (left+right) /2 ; if( nums[mid] >= nums[0] && nums[mid+1] < nums[0] ){ pivot = mid+1; break; } else { if(nums[mid] < nums[0]) { right = mid-1; } else { left = mid+1; } } } } else { return biSearch(nums, 0, nums.size()-1, target); } //cout << "pivot=" << pivot << endl; int ret ; if( target > nums[nums.size()-1] ) { return biSearch(nums, 0, pivot-1, target); } else { return biSearch(nums, pivot, nums.size()-1, target ); } } int biSearch(vector<int> &nums, int st, int en, int tar) { int left = st, right = en; while( left<=right ) { int mid = (left+right)/2; if( nums[mid] == tar ) { //cout << "biSearch st=" << st << " en=" << en << " mid=" << mid << endl; return mid; } if( nums[mid] > tar ) { right = mid - 1; } else { left = mid + 1; } } return -1; }};
后来又想想,其实有更好的做法:
假设pivort就是两段数的分界,那么判断mid在哪段,target在哪段,以及mid和target的相对关系,然后二分,代码会更简洁一些:
class Solution {public: int search(vector<int>& nums, int target) { int left=0, right=nums.size()-1, mid=0; while( left <= right ) { mid = (left + right) >> 1; if( nums[mid] == target )return mid; if( nums[mid] > target ) { if( nums[mid] >= nums[0] ) { if( nums[0] > target ) { left = mid +1; } else { right = mid-1; } } else { right = mid-1; } } else { if( nums[mid] >= nums[0] ) { left = mid+1; } else { if( nums[0] > target ) { left = mid + 1; } else { right = mid-1; } } } } return -1; } };
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