activity
20182022
most citedList colouring of two matroids through reduction to partition matroids

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

collaborators

8 papers

math.CO20221 cited

Hypergraph characterization of split matroids

Kristóf Bérczi, Tamás Király, Tamás Schwarcz +2

We provide a combinatorial study of split matroids, a class that was motivated by the study of matroid polytopes from a tropical geometry point of view. A nice feature of split mat…

cs.DS2020

Dynamic Programming Approach to the Generalized Minimum Manhattan Network Problem

Yuya Masumura, Taihei Oki, Yutaro Yamaguchi

We study the generalized minimum Manhattan network (GMMN) problem: given a set of pairs of two points in the Euclidean plane , we are required to find a minimum-l…

cs.DM20193 cited

List colouring of two matroids through reduction to partition matroids

Kristóf Bérczi, Tamás Schwarcz, Yutaro Yamaguchi

In the list coloring problem for two matroids, we are given matroids and on the same ground set , and the goal is to determine the smal…

cs.DS2019

Multiple Knapsack-Constrained Monotone DR-Submodular Maximization on Distributive Lattice --- Continuous Greedy Algorithm on Median Complex ---

Takanori Maehara, So Nakashima, Yutaro Yamaguchi

We consider a problem of maximizing a monotone DR-submodular function under multiple order-consistent knapsack constraints on a distributive lattice. Since a distributive lattice i…

cs.DS2019

Stochastic Monotone Submodular Maximization with Queries

Takanori Maehara, Yutaro Yamaguchi

We study a stochastic variant of monotone submodular maximization problem as follows. We are given a monotone submodular function as an objective function and a feasible domain def…

cs.DS2018

Tight Approximation for Unconstrained XOS Maximization

Yuval Filmus, Yasushi Kawase, Yusuke Kobayashi +1

A set function is called XOS if it can be represented by the maximum of additive functions. When such a representation is fixed, the number of additive functions required to define…