Classifying exact categories via Wakamatsu tilting
H. Enomoto, Classifying exact categories via Wakamatsu tilting, J. Algebra 485 (2017), 1--44.
Oct. 2020 – Mar. 2021: JSPS Research Fellow (PD)
2018 – Sep. 2020: Doctoral course at Graduate School of Mathematics, Nagoya University.
2016 – 2018: Master’s course at Graduate School of Mathematics, Nagoya University.
2012 – 2016: Undergraduate course at School of Science, Nagoya University.
Doctor of Philosophy (Mathematical Science)
Master of Mathematical Science
Bachelor of Science
H. Enomoto, Classifying exact categories via Wakamatsu tilting, J. Algebra 485 (2017), 1--44.
H. Enomoto, Classifications of exact structures and Cohen-Macaulay-finite algebras, Adv. Math. 335 (2018), 838--877.
H. Enomoto, Relations for Grothendieck groups and representation-finiteness, J. Algebra 539 (2019), 152--176.
H. Enomoto, Bruhat inversions in Weyl groups and torsion-free classes over preprojective algebras, Comm. Algebra 49 (2021), no. 5, 2156--2189.
H. Enomoto, Classifying substructures of extriangulated categories via Serre subcategories, Appl. Categ. Structures 29 (2021), no. 6, 1005--1018.
H. Enomoto, A. Sakai, ICE-closed subcategories and wide τ-tilting modules, Math. Z. 300 (2022), no. 1, 541--577.
H. Enomoto, Schur's lemma for exact categories implies abelian, J. Algebra 584 (2021), 260--269.
H. Enomoto, Monobrick, a uniform approach to torsion-free classes and wide subcategories, Adv. Math. 393 (2021), Paper No. 108113, 41 pp.
H. Enomoto, The Jordan-Hölder property and Grothendieck monoids of exact categories, Adv. Math. 396 (2022), Paper No. 108167.
H. Enomoto, Rigid modules and ICE-closed subcategories in quiver representations, J. Algebra 594 (2022), 364--388.
T. Adachi, H. Enomoto, M. Tsukamoto, Intervals of $s$-torsion pairs in extriangulated categories with negative first extensions, Math. Proc. Cambridge Philos. Soc. 174 (2023), no. 3, 451--469.
H. Enomoto, From the lattice of torsion classes to the posets of wide subcategories and ICE-closed subcategories, to appear in Algebr. Represent. Theory.
H. Enomoto, A. Sakai, Image-extension-closed subcategories of module categories of hereditary algebras, J. Pure Appl. Algebra 227 (2023), no. 9, Paper No. 107372.
H. Enomoto, S. Saito, Grothendieck monoids of extriangulated categories, arXiv:2208.02928.
H. Enomoto, Maximal self-orthogonal modules and a new generalization of tilting modules, arXiv:2301.13498.
H. Enomoto, IE-closed subcategories of commutative rings are torsion-free classes, arXiv:2304.032608.
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