Submission #599139

#TimeUsernameProblemLanguageResultExecution timeMemory
599139jophyyjhJob Scheduling (IOI19_job)C++14
12 / 100
117 ms19248 KiB
/** * What an interesting pratice contest problem! * * Time Complexity: O(n * log(n) + m) (m is the num of edges) * Implementation 1 */ #include <bits/stdc++.h> #include "job.h" typedef long long ll; typedef std::vector<int> vec; struct node_t { int node, u; }; inline bool operator<(const node_t& n1, const node_t& n2) { return n1.u < n2.u || (n1.u == n2.u && n1.node < n2.node); } ll scheduling_cost(std::vector<int> p, std::vector<int> u, std::vector<int> d) { int n = p.size(); std::vector<vec> graph(n, vec()); // a reversed graph for (int i = 1; i < n; i++) graph[p[i]].emplace_back(i); ll time = 0, cost = 0; std::priority_queue<node_t> pq; pq.emplace(node_t{0, u[0]}); while (!pq.empty()) { int t = pq.top().node; pq.pop(); time += d[t], cost += time * u[t]; for (int neighb : graph[t]) pq.emplace(node_t{neighb, u[neighb]}); } return cost; }
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