|Author||Ottmann, Th. ♦ Six, H. W. ♦ Wood, D.|
|Source||ACM Digital Library|
|Publisher||Association for Computing Machinery (ACM)|
|Subject Keyword||Dictionary problem ♦ Avl trees ♦ Insertion and deletion algorithms ♦ Search trees ♦ Brother trees ♦ One-sided height-balanced trees ♦ Right-balanced trees|
|Abstract||Insertion and deletion algorithms are provided for the class of right (or one-sided) brother trees which have O (log n) performance. The importance of these results stems from the close relationship of right brother trees to one-sided height-balanced trees which have an insertion algorithm operating in O (log2 n). Further, although both insertion and deletion can be carried out in O (log n) time for right brother trees, it appears that the insertion algorithm is inherently much more difficult than the deletion algorithm—the reverse of what one usually obtains.|
|Description||Affiliation: Univ. of Karlsruhe, West Germany (Ottmann, Th.; Six, H. W.) || McMaster Univ., Hamilton, Ont., Canada (Wood, D.)|
|Age Range||18 to 22 years ♦ above 22 year|
|Education Level||UG and PG|
|Learning Resource Type||Article|
|Publisher Place||New York|
|Journal||Communications of the ACM (CACM)|
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