[15] (with Jie Liu) Kawamata-Miyaoka type inequality for Q-Fano varieties with canonical singularities II: Terminal Q-Fano threefolds, Épijournal Géom. Algébrique 9 (2025), Art. 12, 21 pp;
[14] (with Jie Liu) Kawamata-Miyaoka type inequality for Q-Fano varieties with canonical singularities, J. Reine Angew. Math. 819 (2025), 265-281;
[13] (with Masataka Iwai and Chen Jiang) Miyaoka type inequality for terminal threefolds with nef anti-canonical divisors, Sci. China Math. 68 (2025), no. 1, 1-18;
[12] On a numerical criterion for Fano fourfolds, Math. Res. Lett. 31 (2024), no. 4, 1133-1151;
[11] (with Shin-ichi Matsumura) Strictly nef divisors on K-trivial fourfolds, Math. Ann. 387 (2023), no. 1-2, 985-1008;
[10] (with Roberto Svaldi) Rational curves and strictly nef divisors on Calabi-Yau threefolds, Doc. Math. 27 (2022), 1581-1604;
[9] (with Chen Jiang) Boundedness of log pluricanonical representations of log Calabi-Yau pairs in dimension 2, Algebra Number Theory 15 (2021), no. 2, 545-567;
[8] On the log canonical ring with Kodaira dimension two, Internat. J. Math. 31 (2020), no. 14, 2050121;
[7] (with Osamu Fujino) On the log canonical ring of projective plt pairs with the Kodaira dimension two, Ann. Inst. Fourier (Grenoble) 70 (2020), no. 4, 1775-1789;
[6] (with Osamu Fujino and Taro Fujisawa) Fundamental properties of basic slc-trivial fibrations II, Publ. Res. Inst. Math. Sci. 58 (2022), no. 3, 527-549;
[5] (with Osamu Fujino) Fujita-type freeness for quasi-log canonical curves and surfaces, Kyoto J. Math. 60 (2020), no. 4, 1453-1467;
[4] (with Osamu Fujino) Quasi-log canonical pairs are Du Bois, J. Algebraic Geom. 31 (2022), no. 1, 105-112;
[3] (with Osamu Fujino) On normalization of quasi-log canonical pairs, Proc. Japan Acad. Ser. A Math. Sci. 94 (2018), no. 10, 97-101;
[2] Some remarks on log surfaces, Proc. Japan Acad. Ser. A Math. Sci. 93 (2017), no. 10, 115-119;
[1] Angehrn-Siu type effective base point freeness for quasi-log canonical pairs, Kyoto J. Math. 59 (2019), no. 2, 455-470.
[7] (with Chen Jiang) A canonical Fano threefold has Fano index ≤ 66, arXiv:2508.16364;
[6] (with Chen Jiang) An effective upper bound for Fano indices of canonical Fano threefolds, I, arXiv:2505.19541;
[5] (with Chen Jiang and Jie Liu) Optimal upper bound for degrees of canonical Fano threefolds of Picard number one, arXiv:2501.16632;
[4] On the log version of Serrano's conjecture, arXiv:2302.06209 (divided into two parts);
[3] On the existence of rational curves on projective hyperkahler fourfolds, arXiv:2111.04270v3;
[2] Remarks on very basic slc-trivial fibrations, arXiv:2004.12351;
[1] Fujita-type freeness for quasi-log canonical three-folds, arXiv:1902.08581.