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> OOKUBO Naoto
(Last updated : 2026-05-18 03:44:18)
OOKUBO Naoto
Department / Course
Aoyama Gakuin University College of Science and Engineering Department of Mathematical Sciences
Job
Assistant Professor
Achievement
Specialization and related fields
Academic background
Business career
Book and thesis
Academic conference presentation
Specialization and related fields
Basic mathematics
Academic background
1.
Faculty of Science and Engineering Aoyama Gakuin University Graduated
2.
Master Program Graduate School, Division of Mathematical Sciences The University of Tokyo Finished
3.
Doctoral Program Graduate School, Division of Mathematical Sciences The University of Tokyo Finished
4.
The University of Tokyo
Business career
1.
2017/09/01 ~
2021/03/31
Assistant Professor Aoyama Gakuin University College of Science and Engineering Department of Physics and Mathematics
2.
2021/04/01 ~
Assistant Professor Aoyama Gakuin University College of Science and Engineering Department of Mathematical Sciences
Book and thesis
1.
Papers
Generalized q-Painlevé VI systems of type (A_{2n+1}+A_1+A_1)^{(1)} arising from cluster algebra International Mathematics Reseach Notices, 2022 (9), 6561-6607 (Co-authored) 2022
2.
Papers
Cluster algebras and higher order generalizations of the q-Painlevé equations of type A_7^{(1)} and A_6^{(1)} RIMS Kokyuroku Bessatsu, B87, 149-163 (Co-authored) 2021
3.
Papers
Cluster algebra and q-Painlevé equations: higher order generalization and degeneration structure RIMS Kokyuroku Bessatsu, B78, 53-75 (Co-authored) 2020
4.
Papers
Toda type equations over multi-dimensional lattices J. Phys. A: Math. Theor. 51, 364002, 16pp (Co-authored) 2018
5.
Papers
Laurent phenomenon algebras and the discrete BKP equation J. Phys. A: Math. Theor. 49, 355201, 15pp (Sole-authored) 2016
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Academic conference presentation
1.
2021/09
Mutation conbinatorics and q-Painlevé systems (Infinite Analysis 21 Workshop Around Cluster Algebras)
2.
2018/05
q-discrete Painlevé equations and quiver mutation (Infinite Analysis 18 Spring School: R-matrices, Cluster Algebras, and Integrable Systems)
3.
2016/07
Discrete integrable equations associated with cluster algebra and its extension (SIDE12-International Conference)