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Dijkstra's algorithm
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using pairType = std::pair<int, int>; | |
using graphType = std::unordered_map<int, vector<pairType> >; | |
using heapType = std::priority_queue<pairType, vector<pairType> >; | |
class Solution { | |
private: | |
int dijkstra(const int & K, const int &N, std::vector<int> &delay, | |
graphType & graph, const int &TIMEOUT ){ | |
int d = -1; | |
heapType Q; | |
delay[K]=0; | |
Q.push(std::make_pair(0, K)); | |
while(Q.size()>0){ | |
const std::pair<int, int> dnode = Q.top(); | |
int node = dnode.second; | |
Q.pop(); | |
const vector<pairType> vec_link = graph[node]; | |
for(const auto & vw : vec_link){ | |
int v = vw.first; | |
int w = vw.second; | |
if(delay[node] + w < delay[v]){ | |
delay[v] = delay[node] + w; | |
Q.push(std::make_pair(-w, v)); | |
} | |
} | |
} | |
for(const auto & it : delay){ | |
if( it > d ) d = it; | |
if( it == TIMEOUT) return -1; | |
} | |
return d; | |
} | |
public: | |
int networkDelayTime(vector<vector<int>>& times, int N, int K) { | |
const int TIMEOUT = 10000; | |
std::vector<int> delay(N, TIMEOUT); | |
graphType graph; | |
for(int i=0; i < times.size(); i++){ | |
int u = times[i][0] -1; | |
int v = times[i][1] -1; | |
int w = times[i][2]; | |
graph[u].push_back(make_pair(v, w)); | |
} | |
return dijkstra(K-1, N, delay, graph, TIMEOUT); | |
} | |
}; |
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