给出二叉树先序、中序、后序三种遍历的非递归算法，此三个算法可视为标准算法，直接用于考研答题。

1.先序遍历非递归算法
#define maxsize 100
typedef struct
{
    Bitree Elem[maxsize];
    int top;
}SqStack;

void PreOrderUnrec(Bitree t)
{
    SqStack s;
    StackInit(s);
    p=t;
   
    while (p!=null || !StackEmpty(s))
    {
        while (p!=null)             //遍历左子树
        {
            visite(p->data);
            push(s,p);
            p=p->lchild;      
        }//endwhile
       
        if (!StackEmpty(s))         //通过下一次循环中的内嵌while实现右子树遍历
        {
            p=pop(s);
            p=p->rchild;       
        }//endif
               
    }//endwhile
   
}//PreOrderUnrec

2.中序遍历非递归算法
#define maxsize 100
typedef struct
{
    Bitree Elem[maxsize];
    int top;
}SqStack;

void InOrderUnrec(Bitree t)
{
    SqStack s;
    StackInit(s);
    p=t;
    while (p!=null || !StackEmpty(s))
    {
        while (p!=null)             //遍历左子树
        {
            push(s,p);
            p=p->lchild;
        }//endwhile
       
        if (!StackEmpty(s))
        {
            p=pop(s);
            visite(p->data);        //访问根结点
            p=p->rchild;            //通过下一次循环实现右子树遍历
        }//endif  
   
    }//endwhile

}//InOrderUnrec

3.后序遍历非递归算法
#define maxsize 100
typedef enum{L,R} tagtype;
typedef struct
{
    Bitree ptr;
    tagtype tag;
}stacknode;

typedef struct
{
    stacknode Elem[maxsize];
    int top;
}SqStack;

void PostOrderUnrec(Bitree t)
{
    SqStack s;
    stacknode x;
    StackInit(s);
    p=t;
   
    do
    {
        while (p!=null)        //遍历左子树
        {
            x.ptr = p;
            x.tag = L;         //标记为左子树
            push(s,x);
            p=p->lchild;
        }
   
        while (!StackEmpty(s) && s.Elem[s.top].tag==R) 
        {
            x = pop(s);
            p = x.ptr;
            visite(p->data);   //tag为R，表示右子树访问完毕，故访问根结点      
        }
       
        if (!StackEmpty(s))
        {
            s.Elem[s.top].tag =R;     //遍历右子树
            p=s.Elem[s.top].ptr->rchild;       
        }   
    }while (!StackEmpty(s));
}//PostOrderUnrec