public void DelEdge(Node <T> v1, Node <T> v2)
{
if (!IsNode(v1) || !IsNode(v2))
{
Console.WriteLine("不是点");
return;
}
if (IsEdge(v1, v2))
{
adjListNode <T> p = adjList[GetIndex(v1)].FirstAdj;
adjListNode <T> pre = null;
while (p != null)
{
if (p.Adjvex != GetIndex(v2))
{
pre = p;
p = p.Next;
}
}
pre.Next = p.Next;
p = adjList[GetIndex(v2)].FirstAdj;
pre = null;
while (p != null)
{
if (p.Adjvex != GetIndex(v1))
{
pre = p;
p = p.Next;
}
}
pre.Next = p.Next;
}
}
public void SetEdge(Node <T> v1, Node <T> v2, int v)
{
//v1或v2不是图的顶点或者v1和v2之间存在边
if (!IsNode(v1) || !IsNode(v2) || IsEdge(v1, v2))
{
Console.WriteLine("Node is not belong to Graph!");
return;
}
//权值不对
if (v != 1)
{
Console.WriteLine("Weight is not right!");
return;
}
//处理顶点v1的邻接表
adjListNode <T> p = new adjListNode <T>(GetIndex(v2))
{
Next = adjList[GetIndex(v1)].FirstAdj
};
adjList[GetIndex(v1)].FirstAdj = p;
//处理顶点v2的邻接表
p = new adjListNode <T>(GetIndex(v1))
{
Next = adjList[GetIndex(v2)].FirstAdj
};
adjList[GetIndex(v2)].FirstAdj = p;
}
//从某个顶点出发进行深度优先遍历
public void DFSAL(int i)
{
visited[i] = 1;
adjListNode <T> p = adjList[i].FirstAdj;
while (p != null)
{
if (visited[p.Adjvex] == 0)
{
DFSAL(p.Adjvex);
}
p = p.Next;
}
}
public int GetNumOfEdge()
{
int i = 0;
foreach (VexNode <T> nd in adjList)
{
adjListNode <T> p = nd.FirstAdj;
while (p != null)
{
i++;
p = p.Next;
}
}
return(i / 2);
}
public bool IsEdge(Node <T> v1, Node <T> v2)
{
if (!IsNode(v1) || !IsNode(v2))
{
Console.WriteLine("不是点");
return(false);
}
adjListNode <T> p = adjList[GetIndex(v1)].FirstAdj;
while (p != null)
{
if (p.Adjvex == GetIndex(v2))
{
return(true);
}
}
return(false);
}
public adjListNode(int vex)
{
adjvex = vex;
next = null;
}
//构造器
public VexNode(Node <T> nd, adjListNode <T> alNode)
{
data = nd;
firstAdj = alNode;
}
//构造器
public VexNode(Node <T> nd)
{
data = nd;
firstAdj = null;
}
private adjListNode <T> firstAdj; //邻接表的第1个结点
//构造器
public VexNode()
{
data = null;
firstAdj = null;
}
