Description
In an undirected connected graph, if an edge is deleted and the graph is divided into two disconnected parts, the edge is called a cut edge.
Find the number of undirected connected graphs satisfying the following conditions:
1. It is composed of N nodes with labeled Numbers ranging from 1 to N.
2. Cut edges are less than M.
3. No loop and multiple edges .
Input
The input is one line and contains two integers N and M.
Data range:2≤N≤50,0≤M≤N∗(N−1)/2
Output
Output an integer to represent the number of unconnected graphs that meet the conditions after taking the modulus of 10^9+7.
Sample Input 1
3 3
Sample Output 1
4
Personal Answer (using language:JAVA) Not necessarily right
public class Main {
public static void main(String[] args) {
System.out.println("Unsolved");
}
}
Welcome to communicate!
本文探讨了一种算法问题,即计算由N个节点组成的无向连通图的数量,其中图中割边的数量小于M。输入包含两个整数N和M,输出满足条件的图的数量,结果需对10^9+7取模。这是一个典型的组合数学和图论交叉领域的问题。
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