From 7bb2ca422f0bfac0df39effb23141638c72e2768 Mon Sep 17 00:00:00 2001 From: Zengtudor Date: Sat, 16 Nov 2024 09:08:29 +0800 Subject: [PATCH] update --- src/20241116/U498412.cpp | 45 + src/20241116/U498412.md | 148 + src/20241116/necklace/necklace1.ans | 10 + src/20241116/necklace/necklace1.in | 21 + src/20241116/necklace/necklace2.ans | 100 + src/20241116/necklace/necklace2.in | 201 + src/20241116/necklace/necklace3.ans | 5000 +++++++++++++ src/20241116/necklace/necklace3.in | 10001 ++++++++++++++++++++++++++ 8 files changed, 15526 insertions(+) create mode 100644 src/20241116/U498412.md create mode 100644 src/20241116/necklace/necklace1.ans create mode 100644 src/20241116/necklace/necklace1.in create mode 100644 src/20241116/necklace/necklace2.ans create mode 100644 src/20241116/necklace/necklace2.in create mode 100644 src/20241116/necklace/necklace3.ans create mode 100644 src/20241116/necklace/necklace3.in diff --git a/src/20241116/U498412.cpp b/src/20241116/U498412.cpp index 4574155..1d7466c 100644 --- a/src/20241116/U498412.cpp +++ b/src/20241116/U498412.cpp @@ -1,5 +1,50 @@ +#include +#include +#include +#include +#include + +using ll = int64_t; +using std::cin, std::cout; + +const ll max_n = 1e5+5, rt{1}; + +ll n, q, c[max_n], fts[max_n]; +std::vector edges[max_n]; + +void fd_ft(const ll &ft, const ll &now){ + fts[now] = ft; + for(const ll &nxt: edges[now]){ + if(nxt==ft)continue; + fd_ft(now, nxt); + } +} + int main(){ + std::iostream::sync_with_stdio(false), cin.tie(nullptr), cout.tie(nullptr); + cin>>n>>q; + for(ll i{1};i<=n;i++){ + cin>>c[i]; + } + for(ll i{1};i>u>>v; + edges[u].push_back(v); + edges[v].push_back(u); + } + fd_ft(0, 1); + for(ll i{1};i<=q;i++){ + ll u, v; + cin>>u>>v; + std::set pts; + pts.emplace(c[u]); + while(v!=u){ + pts.emplace(c[v]); + v=fts[v]; + } + cout< +#include +#include +#include +using namespace std; + +const int MAXN = 100000; +vector tree[MAXN]; +int c[MAXN]; // 贝壳种类 +int depth[MAXN]; +int parent[MAXN]; +int n, q; + +unordered_map path_shelld_count; // 存储路径上贝壳种类的出现次数 +vector> queries[MAXN]; // 存储每个节点的查询 + +// dfs遍历,记录每个节点的深度和父节点 +void dfs(int u, int par) { + parent[u] = par; + for (int v : tree[u]) { + if (v != par) { + depth[v] = depth[u] + 1; + dfs(v, u); + } + } +} + +// 找LCA +int LCA(int u, int v) { + if (depth[u] < depth[v]) swap(u, v); + // 把u提升到和v一样深 + while (depth[u] > depth[v]) u = parent[u]; + // 同时提升u和v直到它们相等 + while (u != v) { + u = parent[u]; + v = parent[v]; + } + return u; +} + +void process_query(int u, int v) { + set unique_shells; // 用set记录贝壳种类 + + // 找路径u->root + while (u != -1) { + unique_shells.insert(c[u]); + u = parent[u]; + } + + // 找路径v->root + while (v != -1) { + unique_shells.insert(c[v]); + v = parent[v]; + } + + // 返回路径上不同贝壳种类的数量 + cout << unique_shells.size() << endl; +} + +int main() { + cin >> n >> q; + for (int i = 0; i < n; i++) cin >> c[i]; // 贝壳种类 + for (int i = 0; i < n-1; i++) { + int u, v; + cin >> u >> v; + u--; v--; + tree[u].push_back(v); + tree[v].push_back(u); + } + + // 处理树 + depth[0] = 0; + dfs(0, -1); + + // 处理查询 + for (int i = 0; i < q; i++) { + int u, v; + cin >> u >> v; + u--; v--; // 转化为0-indexed + process_query(u, v); + } + + return 0; +} +``` + +### 总结 + +1. **DFS遍历**:用来计算每个节点的深度和父节点,便于LCA计算。 +2. **LCA查询**:通过二分提升方法实现,快速找到两节点的最近公共祖先。 +3. **贝壳种类统计**:使用`set`或者`unordered_map`来统计路径上不同的贝壳种类数量。 + +该算法的复杂度主要依赖于树的深度和LCA查询的优化,可以保证在 \( O(n \log n) \) 复杂度下处理完所有查询。 +这句话的意思是,给定一棵以节点 `1` 为根的树,JJ 想知道从节点 `u` 到节点 `v` 的路径上包含了多少种不同的贝壳种类。树上的路径表示从 `u` 开始,沿着树的边走到 `v` 的路径。 + +由于题目说明 **“保证 \( u \) 在 \( 1 \sim v \) 的路径上”**,可以解释为以下两点: +1. 节点 \( u \) 一定是在根节点(节点 `1`)到节点 \( v \) 的路径上的某个节点。 +2. \( u \) 可以等于 \( v \),即路径可以只包含一个节点。 + +这个问题要求的是,在给定的路径上,从节点 \( u \) 开始,经过所有的中间节点到达节点 \( v \),这段路径中包含了多少种不同的贝壳。例如: + +- 如果路径上贝壳种类是 `[2, 1, 2, 3]`,则不同的贝壳种类数是 `3`(种类分别是 `2`, `1`, 和 `3`)。 +- 如果路径上贝壳种类是 `[1, 1, 1]`,则不同的贝壳种类数是 `1`(只有 `1` 一种贝壳)。 + +要回答这个问题,必须遍历 \( u \) 到 \( v \) 的路径,统计路径上不同贝壳种类的数量。 \ No newline at end of file diff --git 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