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20222026
most citedSubsequence Matching and LCS under Cartesian-Tree Equivalence

1 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

cs.FL2026

Quadratic Word Equations with a Linear Side: Polynomial Nielsen Graph Diameter and NP-Completeness

Yuki Yonemoto

The satisfiability problem for word equations asks whether variables can be replaced by words so that the two sides become equal. For regular word equations, in which each variable…

cs.DS2026

String Matching in (Block) Graphs: A Full Classification by Walk Length

Sebastian Angrick, Ben Bals, Paweł Gawrychowski +2

We consider directed graphs in which the nodes are labeled with strings. A walk in such a graph naturally corresponds to the concatenation of the visited nodes' labels. These graph…

cs.DS2024

Simple Linear-time Repetition Factorization

Yuki Yonemoto, Shunsuke Inenaga

A factorization of a string of length is called a repetition factorization of if is a repetition, i.e., is a form of , where i…

cs.DS2024

Subsequence Matching and LCS with Segment Number Constraints

Yuki Yonemoto, Takuya Mieno, Shunsuke Inenaga +2

The longest common subsequence (LCS) is a fundamental problem in string processing which has numerous algorithmic studies, extensions, and applications. A sequence $u_1, \ldots, u_…

cs.DS2024★ 1 cited

Subsequence Matching and LCS under Cartesian-Tree Equivalence

Taketo Tsujimoto, Yuki Yonemoto, Hiroki Shibata +3

Two strings of the same length are said to Cartesian-tree match (CT-match) if their Cartesian-trees are isomorphic [Park et al., TCS 2020]. Cartesian-tree matching is a natural mod…

cs.DS2022★ 1 cited

Faster Space-Efficient STR-IC-LCS Computation

Yuki Yonemoto, Yuto Nakashima, Shunsuke Inenaga +1

One of the most fundamental method for comparing two given strings and is the longest common subsequence (LCS), where the task is to find (the length) of an LCS of and…