L Auslander, E Feig, et al.
Advances in Applied Mathematics
This paper is a study of persistence in data structures. Ordinary data structures are ephemeral in the sense that a change to the structure destroys the old version, leaving only the new version available for use. In contrast, a persistent structure allows access to any version, old or new, at any time. We develop simple, systematic, and efficient techniques for making linked data structures persistent. We use our techniques to devise persistent forms of binary search trees with logarithmic access, insertion, and deletion times and O(1) space bounds for insertion and deletion. © 1989.
L Auslander, E Feig, et al.
Advances in Applied Mathematics
John R. Kender, Rick Kjeldsen
IEEE Transactions on Pattern Analysis and Machine Intelligence
Mario Blaum, John L. Fan, et al.
IEEE International Symposium on Information Theory - Proceedings
Andrew Skumanich
SPIE Optics Quebec 1993