Neave effect also occurs with Tausworthe sequences
Shu Tezuka
WSC 1991
The problem of constructing the suffix tree of a tree is a generalization of the problem of constructing the suffix tree of a string. It has many applications, such as in minimizing the size of sequential transducers and in tree pattern matching. The best-known algorithm for this problem is Breslauer's O(n log |Σ|) time algorithm where n is the size of the CS-tree and |Σ| is the alphabet size, which requires O(n log n) time if |Σ| is large. We improve this bound by giving an optimal linear time algorithm for integer alphabets. We also describe a new data structure, the Bsuffix tree, which enables efficient query for patterns of completely balanced k-ary trees from a k-ary tree or forest. We also propose an optimal O(n) algorithm for constructing the Bsurffix tree for integer alphabets.
Shu Tezuka
WSC 1991
Salvatore Certo, Anh Pham, et al.
Quantum Machine Intelligence
Ziv Bar-Yossef, T.S. Jayram, et al.
Journal of Computer and System Sciences
Daniel J. Costello Jr., Pierre R. Chevillat, et al.
ISIT 1997