activity
20202026
most citedSubquadratic Submodular Maximization with a General Matroid Constraint

1 citations · 1 across the 4 of their papers we have counts for

collaborators

8 papers

cs.GT2026

A Matroid Generalization of Weighted Popular Matching: Characterization and Algorithm

Yuni Iwamasa, Yusuke Kobayashi, Ryoga Mahara +1

We study a problem that unifies two major generalizations of popular matchings in the one-sided preference model. In a bipartite graph in which each vertex, or applicant, on one si…

cs.CC2026

Dense Pinwheel Packing Is Strongly NP-Complete

Yusuke Kobayashi, Bingkai Lin, Joseph Swernofsky

An instance of {\sc Pinwheel Packing} is a list of positive integers . A feasible schedule assigns one task to every integer time so that every interval of co…

cs.DS2024

Validating a PTAS for Triangle-Free 2-Matching via a Simple Decomposition Theorem

Yusuke Kobayashi, Takashi Noguchi

A triangle-free (simple) 2-matching is an edge set that has at most edges incident to each vertex and contains no cycle of length . For the problem of finding a maximum card…

math.CO2024

On the two problems in Ramsey achievement games

Zhong Huang, Yusuke Kobayashi, Yaping Mao +2

Let be two integers with . Given a finite graph with no isolated vertices, the generalized Ramsey achievement game of on the complete graph , denoted by…

cs.DS2024★ 1 cited

Subquadratic Submodular Maximization with a General Matroid Constraint

Yusuke Kobayashi, Tatsuya Terao

We consider fast algorithms for monotone submodular maximization with a general matroid constraint. We present a randomized -approximation algorithm that requires $\…

math.CO2023

Finding a Maximum Restricted -Matching via Boolean Edge-CSP

Yuni Iwamasa, Yusuke Kobayashi, Kenjiro Takazawa

The problem of finding a maximum -matching without short cycles has received significant attention due to its relevance to the Hamilton cycle problem. This problem is generalize…

cs.DS2022

Frameworks to Design Approximation Algorithms for Finding Diverse Solutions in Combinatorial Problems

Tesshu Hanaka, Masashi Kiyomi, Yasuaki Kobayashi +4

Finding a \emph{single} best solution is the most common objective in combinatorial optimization problems. However, such a single solution may not be applicable to real-world probl…

cs.DS2020

Parameterized Complexity of -Path Packing

Rémy Belmonte, Tesshu Hanaka, Masaaki Kanzaki +6

Given a graph , , and integers and , the \textsc{-Path Packing} problem asks to find vertex-disjoint paths of length that h…