Cartesian trees and Lyndon trees

12/23/2017
by   Maxime Crochemore, et al.
0

The article describes the structural and algorithmic relations between Cartesian trees and Lyndon Trees. This leads to a uniform presentation of the Lyndon table of a word corresponding to the Next Nearest Smaller table of a sequence of numbers. It shows how to efficiently compute runs, that is, maximal periodicities occurring in a word.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
07/17/2019

Efficient computation of the Jacobi symbol

The family of left-to-right GCD algorithms reduces input numbers by repe...
research
05/23/2022

Linear random generation of Motzkin trees

Motzkin trees are also called unary-binary trees. This paper proposes a ...
research
06/14/2022

Highly Efficient Structural Learning of Sparse Staged Trees

Several structural learning algorithms for staged tree models, an asymme...
research
01/17/2020

An efficient sampling algorithm for difficult tree pairs

It is an open question whether there exists a polynomial-time algorithm ...
research
05/02/2018

Largest Weight Common Subtree Embeddings with Distance Penalties

The largest common embeddable subtree problem asks for the largest possi...
research
03/02/2017

Structural Embedding of Syntactic Trees for Machine Comprehension

Deep neural networks for machine comprehension typically utilizes only w...
research
03/20/2019

Indexes in Microsoft SQL Server

Indexes are the best apposite choice for quickly retrieving the records....

Please sign up or login with your details

Forgot password? Click here to reset