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Secret agent Maria was sent to Algorithms City to carry out an especially dangerous mission. After several thrilling events we find her in the first station of Algorithms City Metro, examining the time table. The Algorithms City Metro consists of a single line with trains running both ways, so its time table is not complicated.
Maria has an appointment with a local spy at the last station of Algorithms City Metro. Maria knows that a powerful organization is after her. She also knows that while waiting at a station, she is at great risk of being caught. To hide in a running train is much safer, so she decides to stay in running trains as much as possible, even if this means traveling backward and forward. Maria needs to know a schedule with minimal waiting time at the stations that gets her to the last station in time for her appointment. You must write a program that finds the total waiting time in a best schedule for Maria.
The Algorithms City Metro system has N stations, consecutively numbered from 1 to N. Trains move in both directions: from the first station to the last station and from the last station back to the first station. The time required for a train to travel between two consecutive stations is fixed since all trains move at the same speed. Trains make a very short stop at each station, which you can ignore for simplicity. Since she is a very fast agent, Maria can always change trains at a station even if the trains involved stop in that station at the same time.
N50), which is the number of stations.T200), which is the time of the appointment.ti70), representing the travel times for the trains between two consecutive stations: t1 represents the travel time between the first two stations, t2the time between the second and the third station, and so on.M150), representing the number of trains departing from the first station.di250 and di < di + 1), representing the times at which trains depart from the first station.M250), representing the number of trains departing from the N-th station.ei250 and ei < ei + 1) representing the times at which trains depart from the N-th station.The last case is followed by a line containing a single zero.
4 55 5 10 15 4 0 5 10 20 4 0 5 10 15 4 18 1 2 3 5 0 3 6 10 12 6 0 3 5 7 12 15 2 30 20 1 20 7 1 3 5 7 11 13 17 0
Case Number 1: 5 Case Number 2: 0 Case Number 3: impossible
1 #include <bits/stdc++.h> 2 using namespace std; 3 int dp[1000][260],cost[260],n,m1,m2,t; 4 bool train[1000][260][2]; 5 int main() { 6 int kase = 1; 7 while(scanf("%d",&n),n) { 8 scanf("%d",&t); 9 for(int i = 2; i <= n; ++i) 10 scanf("%d",cost + i); 11 scanf("%d",&m1); 12 memset(train,false,sizeof train); 13 for(int i = 0,dt; i < m1; ++i) { 14 scanf("%d",&dt); 15 train[dt][1][0] = true; 16 for(int j = 2; j <= n; ++j) { 17 dt += cost[j]; 18 train[dt][j][0] = true; 19 } 20 } 21 scanf("%d",&m2); 22 for(int i = 0,dt; i < m2; ++i) { 23 scanf("%d",&dt); 24 train[dt][n][1] = true; 25 for(int j = n; j > 1; --j) { 26 dt += cost[j]; 27 train[dt][j-1][1] = true; 28 } 29 } 30 memset(dp,0x3f,sizeof dp); 31 dp[t][n] = 0; 32 for(int i = t-1; i >= 0; --i) { 33 for(int j = 1; j <= n; ++j) { 34 dp[i][j] = dp[i+1][j] + 1; 35 if(j < n && train[i][j][0] && i + cost[j+1] <= t) 36 dp[i][j] = min(dp[i][j],dp[i+cost[j+1]][j+1]); 37 if(j > 1 && train[i][j][1] && i + cost[j] <= t) 38 dp[i][j] = min(dp[i][j],dp[i+cost[j]][j-1]); 39 } 40 } 41 printf("Case Number %d: ",kase++); 42 if(dp[0][1] >= 0x3f3f3f3f) puts("impossible"); 43 else printf("%d\n",dp[0][1]); 44 } 45 return 0; 46 }
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原文地址：http://www.cnblogs.com/crackpotisback/p/4621168.html
