Problem Description
Ali has taken the Computer Organization and Architecture course this term. He learned that there may be dependence between instructions, like WAR (write after read), WAW, RAW. If the distance between two instructions is less than the Safe Distance, it will result in hazard, which may cause wrong result. So we need to design special circuit to eliminate hazard. However the most simple way to solve this problem is to add bubbles (useless operation), which means wasting time to ensure that the distance between two instructions is not smaller than the Safe Distance. The definition of the distance between two instructions is the difference between their beginning times. Now we have many instructions, and we know the dependent relations and Safe Distances between instructions. We also have a very strong CPU with infinite number of cores, so you can run as many instructions as you want simultaneity, and the CPU is so fast that it just cost 1ns to finish any instruction. Your job is to rearrange the instructions so that the CPU can finish all the instructions using minimum time.
 
Input
The input consists several testcases. The first line has two integers N, M (N <= 1000, M <= 10000), means that there are N instructions and M dependent relations. The following M lines, each contains three integers X, Y , Z, means the Safe Distance between X and Y is Z, and Y should run after X. The instructions are numbered from 0 to N - 1.
 
Output
Print one integer, the minimum time the CPU needs to run.
 
Sample Input
5 2
1 2 1
3 4 1
 
Sample Output
2
 
拓扑排序
还是多线程的
题意:有n个指令m个要求     例如 X Y Z 代表 指令Y必须在指令X后 Z秒执行 输出cpu运行的最小时间
 运行最小时间 也就是要满足最大的时间要求
  vector<node>存图 node 结构体包含 mubiao timm
  入读为零的点 tim[] 初始化为1
   tim[mp[j][i].mubiao]=max(tim[mp[j][i].mubiao],temp+mp[j][i].timm); //确保满足最大时间要求
 
 
#include<bits/stdc++.h>
using namespace std;
int n,m;
int g;
struct node
{
int mubiao;
int timm;
}gg[10005];
vector<node> mp[1005];
int tim[1005];
int in[1005];
queue<int>q;
int max(int ss,int bb)
{
if(ss>bb)
return ss;
return bb;
}
//struct node gg;
int main()
{
while(scanf("%d%d",&n,&m)!=EOF)
{
for(int i=0;i<n;i++)
{
mp[i].clear();
in[i]=0;
}
memset(tim,0,sizeof(tim));
for(int i=0;i<m;i++)
{
scanf("%d%d%d",&g,&gg[i].mubiao,&gg[i].timm);
mp[g].push_back(gg[i]);
in[gg[i].mubiao]++;
}
for(int i=0;i<n;i++)
{
if(in[i]==0)
{
q.push(i);
tim[i]=1;
}
}
int re=0;
while(!q.empty())
{
int j=q.front();
q.pop();
int temp=tim[j];
if(re<=temp)
re=temp;
for(unsigned int i=0;i<mp[j].size();i++)
{
tim[mp[j][i].mubiao]=max(tim[mp[j][i].mubiao],temp+mp[j][i].timm);
if(--in[mp[j][i].mubiao]==0)
{
q.push(mp[j][i].mubiao);
}
}
}
printf("%d\n",re);
}
return 0;
}

hdu4109 topsort的更多相关文章

  1. 拓扑排序(topsort)

    本文将从以下几个方面介绍拓扑排序: 拓扑排序的定义和前置条件 和离散数学中偏序/全序概念的联系 典型实现算法解的唯一性问题 Kahn算法 基于DFS的算法 实际例子 取材自以下材料: http://e ...

  2. POJ 2762 Going from u to v or from v to u?(强联通 + TopSort)

    题目大意: 为了锻炼自己的儿子 Jiajia 和Wind 把自己的儿子带入到一个洞穴内,洞穴有n个房间,洞穴的道路是单向的. 每一次Wind 选择两个房间  x 和 y,   让他的儿子从一个房间走到 ...

  3. poj1094 topsort

    Sorting It All Out Time Limit: 1000MS   Memory Limit: 10000K Total Submissions: 32275   Accepted: 11 ...

  4. POJ - 3249 Test for Job (DAG+topsort)

    Description Mr.Dog was fired by his company. In order to support his family, he must find a new job ...

  5. 拓扑排序 topsort详解

    1.定义 对一个有向无环图G进行拓扑排序,是将G中所有顶点排成一个线性序列,通常,这样的线性序列称为满足拓扑次序(Topological Order)的序列,简称拓扑序列. 举例: h3 { marg ...

  6. poj 3648 2-SAT建图+topsort输出结果

    其实2-SAT类型题目的类型比较明确,基本模型差不多是对于n组对称的点,通过给出的限制条件建图连边,然后通过缩点和判断冲突来解决问题.要注意的是在topsort输出结果的时候,缩点后建图需要反向连边, ...

  7. Luogu3119 草鉴定-Tarjan+Topsort

    Solution 简单的$Tarjan$题. 有大佬现成博客 就不写了 → 传送门 Code #include<cstdio> #include<cstring> #inclu ...

  8. 图论——topsort

    今天学习topsort,明天强联通分量.topsort是一种在DAG(有向无环图)中来制定顺序的方法,从入度为0开始一个一个编排顺序直至所有的边都有了顺序(或者形成了环)最后如果图中还剩下元素那一定是 ...

  9. 【UVA11324】 The Largest Clique (Tarjan+topsort/记忆化搜索)

    UVA11324 The Largest Clique 题目描述 给你一张有向图 \(G\),求一个结点数最大的结点集,使得该结点集中的任意两个结点 \(u\) 和 \(v\) 满足:要么 \(u\) ...

随机推荐

  1. (Python爬虫04)了解通用爬虫和聚焦爬虫,还是理论知识.快速入门可以略过的

    如果现在的你返回N年前去重新学习一门技能,你会咋做? 我会这么干: ...哦,原来这个本事学完可以成为恋爱大神啊, 我要掌握精髓需要这么几个要点一二三四..... 具体的学习步骤是这样的一二三.... ...

  2. flask源码走读

    Flask-Origin 源码版本 一直想好好理一下flask的实现,这个项目有Flask 0.1版本源码并加了注解,挺清晰明了的,我在其基础上完成了对Werkzeug的理解部分,大家如果想深入学习的 ...

  3. 打印队列 (Printer Queue,ACM/ICPC NWERC 2006,UVA12100)

    题目描述: 题目思路: 使用一个队列记录数字,一个优先队列记录优先级,如果相等即可打印: #include <iostream> #include <queue> using ...

  4. Grid 网格布局

    CSS 网格布局(Grid Layout) 是CSS中最强大的布局系统. 这是一个二维系统,这意味着它可以同时处理列和行,不像 flexbox 那样主要是一维系统. 你可以通过将CSS规则应用于父元素 ...

  5. Bootstrap框架(组件)

    按钮组 通过按钮组容器把一组按钮放在同一行里.通过与按钮插件联合使用,可以设置为单选框或多选框的样式和行为. 按钮组中的工具提示和弹出框需要特别的设置 当为 .btn-group 中的元素应用工具提示 ...

  6. 浪在ACM新春大作战

    题目链接: # Name 补题状态 A Memory and Crow 已补 B Memory and Trident 已补 C Memory and De-Evolution 已补 D Memory ...

  7. DeepLearning Intro - sigmoid and shallow NN

    This is a series of Machine Learning summary note. I will combine the deep learning book with the de ...

  8. Centos7 下nginx nginx-1.13.4 安装

    环境:CentOS Linux release 7.3.1611 (Core)  Linux localhost.localdomain 3.10.0-514.26.2.el7.x86_64 #1 S ...

  9. vue.js 创建组件 子父通信 父子通信 非父子通信

    1.创建组件 <!DOCTYPE html> <html lang="en"> <head> <meta charset="UT ...

  10. 评价cnblogs的用户体验

    用户体验: 1.是否提供良好的体验给用户(同时提供价值)?    cnbolgs为广大的用户提供了一个学习工作交流的平台,方便大家对各种问题提出自己的看法,并且可以实现不同用户的即时评论,互动交流. ...