Clone an undirected graph. Each node in the graph contains a label
and a list of its neighbors
.
Nodes are labeled uniquely.
We use#
as a separator for each node, and
,
as a separator for node label and each neighbor of the node.
As an example, consider the serialized graph {0,1,2#1,2#2,2}
.
The graph has a total of three nodes, and therefore contains three parts as separated by #
.
0
. Connect node 0
to both nodes 1
and 2
.1
. Connect node 1
to node 2
.2
. Connect node 2
to node 2
(itself), thus forming a self-cycle.Visually, the graph looks like the following:
1 / \ / \ 0 --- 2 / \ \_/
When comes to graph, usually comes with a mess. Actually graph is not that complicated.
This problem is a good one to dissolve the fear.
// this is to use BFS. UndirectedGraphNode *cloneGraph(UndirectedGraphNode *node) { if(!node) return NULL; unordered_map<UndirectedGraphNode*, UndirectedGraphNode*> hashMap; hashMap.insert({node, new UndirectedGraphNode(node->label)}); queue<UndirectedGraphNode*> nodes; nodes.push(node); while(!nodes.empty()) { auto v = nodes.front(); nodes.pop(); for(UndirectedGraphNode* e : v->neighbors) { if(hashMap.find(e) == hashMap.end()) { hashMap.insert({e, new UndirectedGraphNode(e->label)}); nodes.push(e); } (hashMap[v]->neighbors).push_back(hashMap[e]); } } return hashMap[node]; }