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1)  complete k-ary tree
完全k叉树
1.
We considering the effect of the ratio of single moving time to single comparison time on the time consumption of Heap-sort algorithm,and by improving the standard Heap-sort algorithm,an adaptive Heap-sort algorithm based on complete k-ary tree is proposed,in which an adaptive parameter k is applied.
考虑了单次移动时间与单次比较时间的比值对堆排序时间开销的影响,对标准的堆排序算法进行了改进,提出了一个基于完全k叉树的适应性堆排序算法;参数k可以被调整以适应具体的排序对象,使算法的时间开销达到最小;分析了算法最坏时间复杂度并给出确定最优参数值的方法;分析和仿真计算结果表明,给出的算法优于标准的堆排序算法。
2)  complete binary tree
完全二叉树
1.
Complete Binary Tree Nodes and Leaves Number Relation;
完全二叉树总结点数与叶结点数关系分析
2.
In this paper,a new coding scheme was proposed,which was based on the sequence of its complete binary tree.
在对于现有编码机制进行综述的前提下,提出一种新的XML文档编码机制,该编码机制基于完全二叉树的结构顺序编码。
3.
Combined with complete binary tree architecture,a new identity-based group key agreement protocol is proposed in this paper.
文中结合完全二叉树结构,提出了一种新的基于身份的群密钥协商协议。
3)  fully binary tree
完全二叉树
1.
A simple and convenient method to judge a fully binary tree;
完全二叉树的实时判别方法
2.
According to binary tree level traversal principle, this article embarks from fully binary tree s definition and the nature,and proposes a method to judge fully binary tree on the basis of traversing binary tree.
从完全二叉树的定义及性质出发,根据二叉树的层次遍历原则,提出了一种遍历法判断完全二叉树的方法。
4)  Unfull Quadtree
不完全四叉树
5)  precomplete m ary tree
准完全m叉树
6)  complete infinite-ary tree
完全无穷叉树
1.
Basing on the model-theoretic properties of having algebraically prime models and being simply closed for first-order theories,we present new proofs for quantifier elimination of theories of complete forked trees,including theory of complete k(k<ω)-ary trees and of complete infinite-ary trees, which simplify original proofs extremely.
利用理论的代数素模型和简单闭性质,我们给出了完全k(k<ω)-叉树理论和完全无穷叉树理论可量词消去的新的证明,很大程度上简化了原有证明。
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