Submission #391702

#TimeUsernameProblemLanguageResultExecution timeMemory
391702ntabc05101Race (IOI11_race)C++14
0 / 100
6 ms8908 KiB
#include<bits/stdc++.h> using namespace std; #define LL long long #define f first #define s second const int mxN = 200000; const int mxK = 1000000; int n, k; vector< pair<int, int> > adj[mxN + 5]; int n_child[mxN + 5]; int cnt[mxK + 5]{1}; bool used[mxN + 5]; int mx_depth; int result; int get_subtree_size(int u, int p = -1) { n_child[u] = 1; for (auto& to: adj[u]) { if (!used[to.f] && to.f != p) { n_child[u] += get_subtree_size(to.f, u); } } return n_child[u]; } int get_centroid(int desired, int u, int p = -1) { for (auto& to: adj[u]) { if (!used[to.f] && to.f != p && n_child[to.f] >= desired) { return get_centroid(desired, to.f, u); } } return u; } void get_cnt(int u, int p, bool e, int w, int depth) { if (w > k) { return ; } mx_depth = max(mx_depth, depth); if (e) { cnt[w] = min(cnt[w], depth); } else { result = min(result, cnt[k - w] + depth); } for (auto& to: adj[u]) { if (!used[to.f] && to.f != p) { get_cnt(to.f, u, e, w + to.s, depth + 1); } } } void centroid_decomp(int u) { int centroid = get_centroid(get_subtree_size(u) >> 1, u); used[centroid] = true; mx_depth = 0; for (auto& to: adj[centroid]) { if (!used[to.f]) { get_cnt(to.f, centroid, false, to.s, 1); get_cnt(to.f, centroid, true, to.s, 1); } } fill(cnt + 1, cnt + mx_depth + 1, 0); for (auto& to: adj[centroid]) { if (!used[to.f]) { centroid_decomp(to.f); } } } int best_path(int N, int K, int H[][2], int L[]) { n = N, k = K; for (int i = 0; i < n - 1; i++) { //H[i][0]--, H[i][1]--; adj[H[i][0]].emplace_back(H[i][1], L[i]); adj[H[i][1]].emplace_back(H[i][0], L[0]); } cnt[0] = 0; for (int i = 1; i <= mxK; i++) { cnt[i] = n; } result = n; centroid_decomp(0); return (result == n ? -1: result); } /*int main() { cin.tie(0)->sync_with_stdio(0); int N, K; cin >> N >> K; int H[N][2], L[N]; for (int i = 0, x, y; i < N - 1; i++) { cin >> H[i][0] >> H[i][1] >> L[i]; } cout << best_path(N, K, H, L) << endl; return 0; }*/ /* 4 3 0 1 1 1 2 2 1 3 4 11 12 0 1 3 0 2 4 2 3 5 3 4 4 4 5 6 0 6 3 6 7 2 6 8 5 8 9 6 8 10 7 */
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