activity
20082026
most citedDDMF: An Efficient Decision Diagram Structure for Design Verification of Quantum Circuits under a Practical Restriction

31 citations · 41 across the 13 of their papers we have counts for

collaborators

14 papers

cs.DS2026

Computational Complexity of Swish

Takashi Horiyama, Takehiro Ito, Jun Kawahara +4

Swish is a card game in which players are given cards having symbols (hoops and balls), and find a valid superposition of cards, called a "swish." Dailly, Lafourcade, and Marcadet…

math.CO2024

On the sizes of BDDs and ZDDs representing matroids

Hiromi Emoto, Yuni Iwamasa, Shin-ichi Minato

Matroids are often represented as oracles since there are no unified and compact representations for general matroids. This paper initiates the study of binary decision diagrams (B…

cs.DS2023★ 1 cited

International Competition on Graph Counting Algorithms 2023

Takeru Inoue, Norihito Yasuda, Hidetomo Nabeshima +3

This paper reports on the details of the International Competition on Graph Counting Algorithms (ICGCA) held in 2023. The graph counting problem is to count the subgraphs satisfyin…

cs.CC2023

On the Computational Complexity of Generalized Common Shape Puzzles

Mutsunori Banbara, Shin-ichi Minato, Hirotaka Ono +1

In this study, we investigate the computational complexity of some variants of generalized puzzles. We are provided with two sets S_1 and S_2 of polyominoes. The first puzzle asks…

cs.CC2022

Sorting Balls and Water: Equivalence and Computational Complexity

Takehiro Ito, Jun Kawahara, Shin-ichi Minato +7

Various forms of sorting problems have been studied over the years. Recently, two kinds of sorting puzzle apps are popularized. In these puzzles, we are given a set of bins filled…

cs.DS2022

Interval-Memoized Backtracking on ZDDs for Fast Enumeration of All Lower Cost Solutions

Shin-ichi Minato, Mutsunori Banbara, Takashi Horiyama +3

In this paper, we propose a fast method for exactly enumerating a very large number of all lower cost solutions for various combinatorial problems. Our method is based on backtrack…