Knuth's Moves on Timed Words

11/06/2018
by   Amritanshu Prasad, et al.
0

We give an exposition of Schensted's algorithm to find the length of the longest increasing subword of a word in an ordered alphabet, and Greene's generalization of Schensted's results using Knuth equivalence. We announce a generalization of these results to timed words.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
05/04/2023

Ranking and unranking bordered and unbordered words

A border of a word w is a word that is both a non-empty proper prefix an...
research
01/31/2020

On the binomial equivalence classes of finite words

Two finite words u and v are k-binomially equivalent if, for each word x...
research
06/12/2018

A Timed Version of the Plactic Monoid

Timed words are words where letters of the alphabet come with time stamp...
research
12/07/2022

Cocke–Younger–Kasami–Schwartz–Zippel algorithm and relatives

The equivalence problem for unambiguous grammars is an important, but ve...
research
07/20/2022

Abelian Combinatorics on Words: a Survey

We survey known results and open problems in abelian combinatorics on wo...
research
04/01/2021

HLE-UPC at SemEval-2021 Task 5: Multi-Depth DistilBERT for Toxic Spans Detection

This paper presents our submission to SemEval-2021 Task 5: Toxic Spans D...
research
03/13/2019

Generalized de Bruijn words and the state complexity of conjugate sets

We consider a certain natural generalization of de Bruijn words, and use...

Please sign up or login with your details

Forgot password? Click here to reset