1) hierarchical Fibonacci tree
层次化斐波那契树
1.
By recursively partitioning the member sequences into two halves with different lengths,a hierarchical Fibonacci tree was built to multicast packets efficiently.
提出一种可扩展、高效的树结构应用层组播协议——FTALM,通过将组播组成员构成的列表进行递归分割,构造一棵可高效传送组播数据的层次化斐波那契树。
2) Fibonacci
斐波那契
1.
An Investigation of the Quantum Electronic Spectral Structure of a Special Fibonacci Quasilattice;
特殊斐波那契准晶量子电子谱结构探讨
2.
On Fibonacci s Historical Significance and Research Value in the Exchange of Mathematics between China and the West;
斐波那契在中西数学交流上的历史意义与研究价值
3.
On the Nature of Fibonacci Series;
关于斐波那契数列的性质探讨
3) Fibonacci-class
斐波那契类
1.
Studies on the Double Refractive SHG Output Properties for LiNbO_3 Fibonacci-class Superlattice;
斐波那契类LiNbO_3超晶格的二次谐波光双折射输出特性研究
4) Fibonacci graph
斐波那契图
1.
A graph G is said to be Fibonacci graph, if its vertices can be assigned nonnegative integers, then the values of the edges, obtained as the sums of the numbers assigned to their ends vertices, can be arranged in the Fibonacci progression 1,1,2,3,5,8,13,…,F n.
一个图G被称为斐波那契图 ,如果可以给它的项点分配非负整数 ,使得由分配给每条边的端点的数之和所得到的边的值能够排成一个斐波那契数列 1,1,2 ,3,5 ,8,13,2 1,34…Fn。
6) Leonardo Fibonacci(约1170～约1250)
斐波那契，L.
补充资料：萋斐
1.花纹错杂貌。语本《诗．小雅．巷伯》:"萋兮斐兮，成是贝锦;彼谮人者，亦已大甚!"孔颖达疏:"《论语》云:'斐然成章。'是斐为文章之貌，萋与斐同类而云成锦，故为文章相错也。"后因以"萋斐"比喻谗言。
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