Submission #752316

#TimeUsernameProblemLanguageResultExecution timeMemory
752316tch1cherinOlympic Bus (JOI20_ho_t4)C++17
37 / 100
1074 ms220216 KiB
#pragma GCC optimize("O3,unroll-loops") #pragma GCC target("avx2,bmi,bmi2,lzcnt,popcnt,fma") #include <bits/stdc++.h> using namespace std; // Trash code from https://www.geeksforgeeks.org/pairing-heap/ struct HeapNode { pair<int, int> key; HeapNode *leftChild; HeapNode *nextSibling; HeapNode(): leftChild(NULL), nextSibling(NULL) {} // creates a new node HeapNode(pair<int, int> key_, HeapNode *leftChild_, HeapNode *nextSibling_): key(key_), leftChild(leftChild_), nextSibling(nextSibling_) {} // Adds a child and sibling to the node void addChild(HeapNode *node) { if(leftChild == NULL) leftChild = node; else { node->nextSibling = leftChild; leftChild = node; } } }; // Returns true if root of the tree // is null otherwise returns false bool Empty(HeapNode *node) { return (node == NULL); } // Function to merge two heaps HeapNode *Merge(HeapNode *A, HeapNode *B) { // If any of the two-nodes is null // the return the not null node if(A == NULL) return B; if(B == NULL) return A; // To maintain the min heap condition compare // the nodes and node with minimum value become // parent of the other node if(A->key.first < B->key.first) { A->addChild(B); return A; } else { B->addChild(A); return B; } return NULL; // Unreachable } // Returns the root value of the heap pair<int, int> Top(HeapNode *node) { return node->key; } // Function to insert the new node in the heap HeapNode *Insert(HeapNode *node, pair<int, int> key) { return Merge(node, new HeapNode(key, NULL, NULL)); } // This method is used when we want to delete root node HeapNode *TwoPassMerge(HeapNode *node) { if(node == NULL || node->nextSibling == NULL) return node; else { HeapNode *A, *B, *newNode; A = node; B = node->nextSibling; newNode = node->nextSibling->nextSibling; A->nextSibling = NULL; B->nextSibling = NULL; return Merge(Merge(A, B), TwoPassMerge(newNode)); } return NULL; // Unreachable } // Function to delete the root node in heap HeapNode *Delete(HeapNode *node) { return TwoPassMerge(node->leftChild); } struct PairingHeap { HeapNode *root; PairingHeap(): root(NULL) {} bool Empty(void) { return ::Empty(root); } pair<int, int> Top(void) { return ::Top(root); } void Insert(pair<int, int> key) { root = ::Insert(root, key); } void Delete(void) { root = ::Delete(root); } void Join(PairingHeap other) { root = ::Merge(root, other.root); } }; const int N = 200, M = 50000; vector<int> graph[2][N]; int deg[N], rev_deg[N], path[N], dist[N], _from[M], _to[M], weight[M], cost[M]; int dist_w[4][M][N], dist_i[4][N]; int n, m; int from(int g, int id) { return g == 0 ? _from[id] : _to[id]; } int to(int g, int id) { return g == 0 ? _to[id] : _from[id]; } void dijkstra(int start, int g, bool flag, int del = -1) { fill(dist, dist + n, INT_MAX); if (flag) fill(path, path + n, -1); dist[start] = 0; PairingHeap q; q.Insert({0, start}); while (!q.Empty()) { auto [d, u] = q.Top(); q.Delete(); if (dist[u] > d) { continue; } for (int e : graph[g][u]) { if (e != del && dist[u] + weight[e] < dist[to(g, e)]) { dist[to(g, e)] = dist[u] + weight[e]; if (flag) path[to(g, e)] = e; q.Insert({dist[to(g, e)], to(g, e)}); } } } } void _solve(int g, int start, int it) { dijkstra(start, g, true); memcpy(dist_i[it], dist, sizeof dist); for (int i = 0; i < n; i++) { if (path[i] != -1) { dijkstra(start, g, false, path[i]); memcpy(dist_w[it][path[i]], dist, sizeof dist); } } } int Get(int it, int id, int u) { return dist_w[it][id][u] == -1 ? dist_i[it][u] : dist_w[it][id][u]; } void solve() { cin >> n >> m; memset(dist_w, -1, sizeof dist_w); for (int i = 0; i < m; i++) { cin >> _from[i] >> _to[i] >> weight[i] >> cost[i]; _from[i]--, _to[i]--; deg[_from[i]]++, rev_deg[_to[i]]++; } for (int i = 0; i < n; i++) { graph[0][i].reserve(deg[i]); graph[1][i].reserve(rev_deg[i]); } for (int i = 0; i < m; i++) { graph[0][_from[i]].push_back(i); graph[1][_to[i]].push_back(i); } _solve(0, 0, 0); _solve(0, n - 1, 1); _solve(1, 0, 2); _solve(1, n - 1, 3); int ans = INT_MAX; if (dist_i[0][n - 1] != INT_MAX && dist_i[1][0] != INT_MAX) { ans = dist_i[0][n - 1] + dist_i[1][0]; } for (int u = 0; u < n; u++) { for (int id : graph[0][u]) { int AB = INT_MAX, BA = INT_MAX; AB = min(AB, Get(0, id, n - 1)); if (Get(0, id, to(0, id)) != INT_MAX && Get(3, id, from(0, id)) != INT_MAX) { AB = min(AB, Get(0, id, to(0, id)) + Get(3, id, from(0, id)) + weight[id]); } BA = min(BA, Get(1, id, 0)); if (Get(1, id, to(0, id)) != INT_MAX && Get(2, id, from(0, id)) != INT_MAX) { BA = min(BA, Get(1, id, to(0, id)) + Get(2, id, from(0, id)) + weight[id]); } if (AB == INT_MAX || BA == INT_MAX) { continue; } ans = min(ans, AB + BA + cost[id]); } } cout << (ans == INT_MAX ? -1 : ans) << "\n"; } int main() { ios::sync_with_stdio(false); cin.tie(nullptr); solve(); }
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