Document Type

Article

Department

Mathematics (HMC)

Publication Date

1979

Abstract

The 2,3-trees that are optimal in the sense of having minimal expected number of nodes visited per access are characterized in terms of their “profiles”. The characterization leads directly to a linear-time algorithm for constructing a K-key optimal 2,3-tree for a sorted list of K keys. A number of results are derived that demonstrate how different in structure these optimal 2,3-trees are from their “average” cousins.

Rights Information

© 1979 Society for Industrial and Applied Mathematics

Share

COinS