예제 #1
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def postorder_nonrec(t, proc):
    """非递归后序遍历"""
    s = SStack()
    while t is not None or not s.is_empty():
        while t is not None:  # 下行循环,直到栈顶的两子树空
            s.push(t)
            t = t.left if t.left is not None else t.right
            # 能左就左,否则向右一步

        t = s.pop()
        proc(t.data)
        if not s.is_empty() and s.top().left == t:
            t = s.top().right  # 栈不空且当前结点是栈顶的左子结点
        else:
            t = None  # 没有右子树或右子树遍历完毕,强迫退栈
예제 #2
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def preorder_elements(t):
    """生成器遍历"""
    s = SStack()
    while t is not None or not s.is_empty():
        while t is not None:
            s.push(t.right)
            yield t.data
            t = t.left
        t = s.pop()
예제 #3
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def preorder_nonrec(t, proc):
    """先序循环法"""
    s = SStack()
    while t is not None or not s.is_empty():
        while t is not None:  # 沿左分支下行
            proc(t.data)  # 先根序先处理根数据
            s.push(t.right)  # 右分支如栈
            t = t.left
        t = s.pop()  # 遇到空树,回溯
예제 #4
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def DFS_graph(graph, v0):
    """"深度优先的非递归算法"""
    vnum = graph.vertex_num()
    visited = [0] * vnum
    visited[v0] = 1
    DFS_seq = [v0]
    st = SStack()
    st.push((0, graph.out_edges(v0)))

    while not st.is_empty():
        i, edges = st.pop()

        if i < len(edges):
            v, e = edges[i]  # pylint: disable=unused-variable
            st.push((i + 1, edges))
            if not visited[v]:
                DFS_seq.append(v)
                visited[v] = 1
                st.push((0, graph.out_edges(v)))

    return DFS_seq