POJ 1502 MPI Maelstrom(模板题——Floyd算法)
题目:
``Since the Apollo is a distributed shared memory machine, memory access and communication times are not uniform,'' Valentine told Swigert. ``Communication is fast between processors that share the same memory subsystem, but it is slower between processors that are not on the same subsystem. Communication between the Apollo and machines in our lab is slower yet.''
``How is Apollo's port of the Message Passing Interface (MPI) working out?'' Swigert asked.
``Not so well,'' Valentine replied. ``To do a broadcast of a message from one processor to all the other n-1 processors, they just do a sequence of n-1 sends. That really serializes things and kills the performance.''
``Is there anything you can do to fix that?''
``Yes,'' smiled Valentine. ``There is. Once the first processor has sent the message to another, those two can then send messages to two other hosts at the same time. Then there will be four hosts that can send, and so on.''
``Ah, so you can do the broadcast as a binary tree!''
``Not really a binary tree -- there are some particular features of our network that we should exploit. The interface cards we have allow each processor to simultaneously send messages to any number of the other processors connected to it. However, the messages don't necessarily arrive at the destinations at the same time -- there is a communication cost involved. In general, we need to take into account the communication costs for each link in our network topologies and plan accordingly to minimize the total time required to do a broadcast.''
Input
The rest of the input defines an adjacency matrix, A. The adjacency matrix is square and of size n x n. Each of its entries will be either an integer or the character x. The value of A(i,j) indicates the expense of sending a message directly from node i to node j. A value of x for A(i,j) indicates that a message cannot be sent directly from node i to node j.
Note that for a node to send a message to itself does not require network communication, so A(i,i) = 0 for 1 <= i <= n. Also, you may assume that the network is undirected (messages can go in either direction with equal overhead), so that A(i,j) = A(j,i). Thus only the entries on the (strictly) lower triangular portion of A will be supplied.
The input to your program will be the lower triangular section of A. That is, the second line of input will contain one entry, A(2,1). The next line will contain two entries, A(3,1) and A(3,2), and so on.
Output
Sample Input
5
50
30 5
100 20 50
10 x x 10
Sample Output
35
题意描述:
哇,打开时题目这么长,还是有点犹豫的,先放一下? 但是快速浏览了一下,只要看懂几个关键词就OK了。首先an adjacency matrix是邻接矩阵,然后the entries
on the (strictly) lower triangular portion of A是邻接矩阵的下三角部分,最后x表示不通。
解题思路:
最短路Floyd算法模板题,处理数据使用Floyd算法即可。
代码实现:
#include<stdio.h>
int main()
{
int n,inf=,i,j,e[][],t,k,max;
while(scanf("%d",&n) != EOF)
{
for(i=;i<=n;i++)
{
for(j=;j<=n;j++)
{
if(i==j)
e[i][j]=;
else
e[i][j]=inf;
}
}
for(i=;i<=n;i++)
{
for(j=;j<=i-;j++)
{
if(scanf("%d",&t))
e[i][j]=e[j][i]=t;
else
getchar();//字符处理技巧
}
}
for(k=;k<=n;k++)
for(i=;i<=n;i++)
for(j=;j<=n;j++)
if(e[i][j] > e[i][k] + e[k][j])
e[i][j]=e[i][k] + e[k][j];
for(max=-inf,i=;i<=n;i++)
{
if(e[][i] > max)
max=e[][i];
}
printf("%d\n",max);
}
return ;
}
易错分析:
1、这里有一个数字矩阵混合单个字符处理的小技巧,见注释。
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