方法一:深搜
// DFS 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 #includeusing namespace std; using gg = long long; const gg MAX = 1005; vector > graph(MAX); vector visit(MAX); void dfs(gg v) { visit[v] = true; for (gg i : graph[v]) { if (not visit[i]) { dfs(i); } } } int main() { ios::sync_with_stdio(false); cin.tie(0); gg ni, mi, ki, ai, bi; cin >> ni >> mi >> ki; for (gg i = 0; i < mi; ++i) { cin >> ai >> bi; graph[ai].push_back(bi); graph[bi].push_back(ai); } while (ki--) { cin >> ai; fill(visit.begin(), visit.begin() + ni + 1, false); visit[ai] = true; gg num = 0; for (gg i = 1; i <= ni; ++i) { if (not visit[i]) { ++num; dfs(i); } } cout << num - 1 << "n"; } return 0; }
方法二:并查集
//并查集 #includeusing namespace std; using gg = long long; const gg MAX = 1005; vector ufs(MAX); void init() { iota(ufs.begin(), ufs.end(), 0); } gg findRoot(gg x) { return ufs[x] == x ? x : ufs[x] = findRoot(ufs[x]); } void unionSets(gg a, gg b) { ufs[findRoot(a)] = findRoot(b); } int main() { ios::sync_with_stdio(false); cin.tie(0); gg ni, mi, ki, ai; cin >> ni >> mi >> ki; vector > edges(mi); for (auto& e : edges) { cin >> e[0] >> e[1]; } while (ki--) { cin >> ai; init(); for (auto& e : edges) { if (e[0] != ai and e[1] != ai) { //边的两端点都不是ai,可以进行合并 unionSets(e[0], e[1]); } } gg num = 0; //记录连通分量的数量 for (gg i = 1; i <= ni; ++i) { //计算不包括ai的集合个数 if (i != ai and i == ufs[i]) { ++num; } } cout << num - 1 << "n"; } return 0; }



