Original title Address
https://leetcode.com/problems/binary-tree-right-side-view/ Topic Description
Given A binary tree, imagine yourself standing on the right side of it, return the values of the nodes you can see ordered From top to bottom.
Given a binary tree, imagine that you look from the right side of the tree and return to the nodes you can see from the top down.
For example:
For example:
Given The following binary tree,
Give the following two-fork tree
1 <---
/ \
2 3 <---
\ \
5 4 <---
You should return [1, 3, 4].
You need to return [1, 3, 4]. Thinking of solving problems
The first thing to be clear is that the nodes you see are the rightmost nodes in each layer, and all we have to do is to follow the sequence to find the rightmost node of each layer and return it. Then for the key points of the sequence, we can consider the similar idea of sequence traversal. Queues are required in sequence traversal, and we consider using queues here as well. But unlike the sequence traversal, we need to be very explicit about separating different layers to preserve the last node of each layer. We can use two queues, one queue to store one layer of nodes, the other to store the next layer of nodes, so that the nodes of different layers are separated. Code CPP
class solution {public:/** gets the rightmost node of each layer */vector<int> Rightsideview (treenode* Roo
T) {/* Two queues alternately used to get the element at the tail of the team */vector<int> ret;
Queue<treenode*> queues[2];
/* Initialize, put the first layer node in the first queue */if (root = NULL) Queues[0].push (root);
/* Alternate queue, one queue stores one layer of nodes * Another queue stores the next layer of nodes (or previous nodes) */int i = 0, j = 1, tmp;
TreeNode *p; while (!queues[0].empty () | |!queues[1].empty ()) {while (!queues[i].empty ()) {p = queues[i].
Front ();
Queues[i].pop ();
if (p->left) Queues[j].push (p->left);
if (p->right) Queues[j].push (p->right);
TMP = p->val; }//After traversing a layer node, TMP is the value of the rightmost node of the layer Ret.push_back (TMP); Add to result set I = (i + 1)% 2;
The role of swapping two queues J = (j + 1)% 2;
} return ret; }
};
Full Code Https://github.com/Orange1991/leetcode/blob/master/199/cpp/main.cpp
2015/8/5