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  • 3Sum

    Given an array S of n integers, are there elements a, b, c in S such that a + b + c = 0? Find all unique triplets in the array which gives the sum of zero.
    
    Note:
    
    Elements in a triplet (a,b,c) must be in non-descending order. (ie, a ≤ b ≤ c)
    The solution set must not contain duplicate triplets.
     
    
        For example, given array S = {-1 0 1 2 -1 -4},
    
        A solution set is:
        (-1, 0, 1)
        (-1, -1, 2)

    思路:这道题和2sum类型差不多,先排序,然后枚举第一个数,再设置头尾两个指针(j=i+1,k=n-1),这样就相当于在查找两个数之和为目标值一样了。还有一点值得注意的是,去重判断。

    class Solution {
    public:
        vector<vector<int> > threeSum(vector<int> &num) {
            int n=num.size();
            vector<vector<int> > result;
            result.clear();
            if(n<3)
                return result;
            sort(num.begin(),num.end());
            for(int i=0;i<n;i++)
            {
                if(i!=0 && num[i]==num[i-1])
                    continue;
                int j=i+1,k=n-1;
                while(j<k)
                {
                    if(j>i+1 && num[j]==num[j-1])
                    {
                        j++;
                        continue;
                    }
                    if(k<n-1 && num[k]==num[k+1])
                    {
                        k--;
                        continue;
                    }
                    int sum=num[i]+num[j]+num[k];
                    if(sum==0)
                    {
                        vector<int> temp;
                        temp.push_back(num[i]);
                        temp.push_back(num[j]);
                        temp.push_back(num[k]);
                        result.push_back(temp);
                        j++;
                    }
                    else if(sum<0)
                    {
                        j++;
                    }
                    else
                    {
                        k--;
                    }
                }
            }
            return result;
        }
    };
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  • 原文地址:https://www.cnblogs.com/awy-blog/p/3823939.html
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