We present a data structure based on AVL-trees which allows an insertion or a deletion to be performed in time O(log d), where d is the distance of the position searched for from a finger which points to the end of the file. Moving a finger to a distance d costs O(log d). This result demonstrates the power of the oldest basic data structure, the AVL-tree. A special case of interest is an efficient implementation of searchable priority queues such that Deletemin requires only constant time
(eng) We address the concurrent rebalancing of almost balanced binary search trees (AVL trees). Such...
In this thesis, new properties of AVL trees and a new partitioning of binary search trees named core...
AbstractThe idea of relaxed balance is to uncouple the rebalancing in search trees from the updating...
We present a data structure based on AVL-trees which allows an insertion or a deletion to be perform...
We consider the problem of implementing finger search trees on the pointer machine, {\it i.e.}, how ...
We show how to support the finger search operation on degree-balanced search trees in a space-effici...
We show how to support he finger search operation on degree-balanced search trees in a space-efficie...
We consider the problem of implementing finger search trees on the pointer machine, {\it i.e.}, how ...
We introduce the lazy search tree data structure. The lazy search tree is a comparison-based data st...
AbstractWe develop a new finger search tree with worst-case constant update time in the pointer mach...
We consider the problem of implementing nger search trees on the pointer machine, i.e., how to maint...
Abstract. We address the vexing issue of deletions in balanced trees. Rebalancing after a deletion i...
AVL trees with relaxed balance were introduced with the aim of improving runtime per formance by all...
This thesis examines two topics related to binary search trees: cache-sensitive memory layouts and A...
Levcopolous and Overmars [L088] described a search tree in which the time to insert or delete a key ...
(eng) We address the concurrent rebalancing of almost balanced binary search trees (AVL trees). Such...
In this thesis, new properties of AVL trees and a new partitioning of binary search trees named core...
AbstractThe idea of relaxed balance is to uncouple the rebalancing in search trees from the updating...
We present a data structure based on AVL-trees which allows an insertion or a deletion to be perform...
We consider the problem of implementing finger search trees on the pointer machine, {\it i.e.}, how ...
We show how to support the finger search operation on degree-balanced search trees in a space-effici...
We show how to support he finger search operation on degree-balanced search trees in a space-efficie...
We consider the problem of implementing finger search trees on the pointer machine, {\it i.e.}, how ...
We introduce the lazy search tree data structure. The lazy search tree is a comparison-based data st...
AbstractWe develop a new finger search tree with worst-case constant update time in the pointer mach...
We consider the problem of implementing nger search trees on the pointer machine, i.e., how to maint...
Abstract. We address the vexing issue of deletions in balanced trees. Rebalancing after a deletion i...
AVL trees with relaxed balance were introduced with the aim of improving runtime per formance by all...
This thesis examines two topics related to binary search trees: cache-sensitive memory layouts and A...
Levcopolous and Overmars [L088] described a search tree in which the time to insert or delete a key ...
(eng) We address the concurrent rebalancing of almost balanced binary search trees (AVL trees). Such...
In this thesis, new properties of AVL trees and a new partitioning of binary search trees named core...
AbstractThe idea of relaxed balance is to uncouple the rebalancing in search trees from the updating...