TOJ 比赛C题 Visiting Cows (TJU 2011 Exercise Contest 04)

    技术2024-06-23  75

    C.   Visiting Cows
    Time Limit: 1.0 Seconds    Memory Limit: 65536K Total Runs: 61    Accepted Runs: 21    Multiple test files

    Description

    After many weeks of hard work, Bessie is finally getting a vacation! Being the most social cow in the herd, she wishes to visit her N (1 ≤ N ≤ 50,000) cow friends conveniently numbered 1..N. The cows have set up quite an unusual road network with exactly N-1 roads connecting pairs of cows C1 and C2 (1 ≤ C1 ≤ N; 1 ≤ C2 ≤ N; C1 ≠ C2) in such a way that there exists a unique path of roads between any two cows.

    FJ wants Bessie to come back to the farm soon; thus, he has instructed Bessie that if two cows are directly connected by a road, she may not visit them both. Of course, Bessie would like her vacation to be as long as possible, so she would like to determine the maximum number of cows she can visit.

    Input

     

    Line 1: A single integer: N Lines 2..N: Each line describes a single road with two space-separated integers: C1 and C2

     

     

    Output

     

    Line 1: A single integer representing the maximum number of cows that Bessie can visit.

     

    Input

     

     

    Output

     

    4

     

    我是利用树状DP过的,不过Kash给我说,用topsort也可以过。。

    我的代码:

    #include<stdio.h>

    #include<algorithm>

    #include<vector>

    #include<string.h>

     

    using namespace std;

     

    int dp[50005][2];

    vector<int>v[50005];

    bool flag[50005];

     

    int min(int a,int b)

    {

             if(a>b)

                       return b;

             else

                       return a;

    }

     

    void dfs(int p)

    {

             int i;

             for(i=0;i<v[p].size();i++)

             {

                       if(!flag[v[p][i]])

                       {

                                flag[v[p][i]]=true;

                                dfs(v[p][i]);

                       }

             }

             if(v[p].size()==0)

             {

                       dp[p][0]=0;

                       dp[p][1]=1;

             }

             else

             {

                       for(i=0;i<v[p].size();i++)

                       {

                                int j=v[p][i];

                                dp[p][1]=dp[p][1]+min(dp[j][1],dp[j][0]);

                                dp[p][0]=dp[p][0]+dp[j][1];

                       }

                       dp[p][1]++;

             }

    }

     

    int main()

    {

             int a,b,n,i;

             while(scanf("%d",&n)!=EOF)

             {

                       memset(flag,0,sizeof(flag));

                       for(i=0;i<50005;i++)

                                v[i].clear();

                       memset(dp,0,sizeof(dp)); 

                       memset(flag,0,sizeof(flag));

                       for(i=0;i<n-1;i++)

                       {

                                scanf("%d%d",&a,&b);

                                v[a].push_back(b);

                                v[b].push_back(a);

                       }

                       flag[1]=true;

            dfs(1);

                       printf("%d/n",n-min(dp[1][0],dp[1][1]));

             }

             return 0;

    }

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