Leetcode 310. Minimum Height Trees
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For a undirected graph with tree characteristics, we can choose any node as the root. The result graph is then a rooted tree. Among all possible rooted trees, those with minimum height are called minimum height trees (MHTs). Given such a graph, write a function to find all the MHTs and return a list of their root labels.
Format
The graph contains n
nodes which are labeled from 0
to n - 1
. You will be given the number n
and a list of undirected edges
(each edge is a pair of labels).
You can assume that no duplicate edges will appear in edges
. Since all edges are undirected, [0, 1]
is the same as [1, 0]
and thus will not appear together in edges
.
Example 1:
Given n = 4
, edges = [[1, 0], [1, 2], [1, 3]]
0 | 1 / \ 2 3
return [1]
Example 2:
Given n = 6
, edges = [[0, 3], [1, 3], [2, 3], [4, 3], [5, 4]]
0 1 2 \ | / 3 | 4 | 5
return [3, 4]
Note:
(1) According to the definition of tree on Wikipedia: “a tree is an undirected graph in which any two vertices are connected by exactlyone path. In other words, any connected graph without simple cycles is a tree.”
(2) The height of a rooted tree is the number of edges on the longest downward path between the root and a leaf.
当n 等于 2 时, 直接返回 0, 1.把子节点数从 n 中 减去,并找到 子节点 间接的点,然后依次减去子节点。重复这项操作直到 n 小于或等于 2.
public List<Integer> findMinHeightTrees(int n, int[][] edges) { if (n == 1) { List<Integer> res = new ArrayList<>(); res.add(0); return res; } List<Set<Integer>> adj = new ArrayList<>(); for (int i = 0; i < n; i++) { adj.add(new HashSet<>()); } for (int[] edge : edges) { adj.get(edge[0]).add(edge[1]); adj.get(edge[1]).add(edge[0]); } List<Integer> leaves = new ArrayList<>(); for (int i = 0; i < n; i++) { if (adj.get(i).size() == 1) leaves.add(i); } while (n > 2) { n -= leaves.size(); List<Integer> newleaves = new ArrayList<>(); for (int i : leaves) { int j = adj.get(i).iterator().next(); adj.get(j).remove(i); if (adj.get(j).size() == 1) newleaves.add(j); } leaves = newleaves; } return leaves; }
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