| [1] | Adolfo Ballester-Bolinches, Ramón Esteban-Romero, Paz Jiménez-Seral, and Vicent Pérez-Calabuig. Constructing skew left braces whose additive group has trivial centre. Canad. Math. Bull., 68(3):797--804, 2025. [ DOI | Full text ] |
| [2] | Hangyang Meng, Adolfo Ballester-Bolinches, Leonid A. Kurdachenko, and Vicent Pérez-Calabuig. On finitely generated left nilpotent braces. Trans. London Math. Soc., 12(1):Paper No. e70014, 14, 2025. [ DOI | Full text ] |
| [3] | Adolfo Ballester-Bolinches, Sergey Kamornikov, Vicent Pérez-Calabuig, and Xiaolan Yi. On the width of σ-subnormality in finite groups. C. R. Math. Acad. Sci. Paris, 363:861--866, 2025. [ DOI | Full text ] |
| [4] | A. Ballester-Bolinches, S. F. Kamornikov, V. Pérez-Calabuig, and O. L. Shemetkova. An arithmetic criterion for σ-subnormality in finite groups. Monatsh. Math., 207(2):231--239, 2025. [ DOI | Full text ] |
| [5] | Adolfo Ballester-Bolinches, Ramón Esteban-Romero, Maria Ferrara, Vicent Pérez-Calabuig, and Marco Trombetti. Central nilpotency of left skew braces and solutions of the Yang-Baxter equation. Pacific J. Math., 335(1):1--32, 2025. [ DOI | Full text ] |
| [6] | A. Ballester-Bolinches, R. Esteban-Romero, L. A. Kurdachenko, and V. Pérez-Calabuig. From actions of an abelian group on itself to left braces. Math. Proc. Cambridge Philos. Soc., 178(1):65--79, 2025. [ DOI | Full text ] |
| [7] | A. Ballester-Bolinches, R. Esteban-Romero, L. A. Kurdachenko, and V. Pérez-Calabuig. On left braces in which every subbrace is an ideal. Results Math., 80(1):Paper No. 21, 21, 2025. [ DOI | Full text ] |
| [8] | A. Ballester-Bolinches, R. Esteban-Romero, L. A. Kurdachenko, and V. Pérez-Calabuig. On the structure of left braces satisfying the minimal condition for subbraces. J. Algebra, 662:528--544, 2025. [ DOI | Full text ] |
| [9] | Adolfo Ballester-Bolinches, Ramón Esteban-Romero, Leonid A. Kurdachenko, and Vicent Pérez-Calabuig. On the structure of some left braces. Int. J. Group Theory, 14(2):47--58, 2025. |
| [10] | A. Ballester-Bolinches, R. Esteban-Romero, L. A. Kurdachenko, and V. Pérez-Calabuig. On Dedekind left braces. Southeast Asian Bull. Math., 48(6):741--750, 2024. |
| [11] | Adolfo Ballester-Bolinches, Ramón Esteban-Romero, and Vicent Pérez-Calabuig. Enumeration of left braces with additive group C2×C2× C4×C4. Ric. Mat., 73(5):2679--2685, 2024. [ DOI | Full text ] |
| [12] | A. Ballester-Bolinches, S. F. Kamornikov, V. Pérez-Calabuig, and V. N. Tyutyanov. On σ-solubility criteria for finite groups. Commun. Math. Stat., 12(3):563--571, 2024. [ DOI | Full text ] |
| [13] | Adolfo Ballester-Bolinches, Ramón Esteban-Romero, and Vicent Pérez-Calabuig. Determination of the left braces of order 64. Int. J. Group Theory, 13(4):319--327, 2024. |
| [14] | A. Ballester-Bolinches, R. Esteban-Romero, P. Jiménez-Seral, and V. Pérez-Calabuig. Soluble skew left braces and soluble solutions of the Yang-Baxter equation. Adv. Math., 455:Paper No. 109880, 27, 2024. [ DOI | Full text ] |
| [15] | A. Ballester-Bolinches, R. Esteban-Romero, and V. Pérez-Calabuig. A Jordan-Hölder theorem for skew left braces and their applications to multipermutation solutions of the Yang-Baxter equation. Proc. Roy. Soc. Edinburgh Sect. A, 154(3):793--809, 2024. [ DOI | Full text ] |
| [16] | A. Ballester-Bolinches, S. F. Kamornikov, V. Pérez-Calabuig, and V. N. Tyutyanov. Finite groups with hereditarily G-permutable Schmidt subgroups. Bull. Aust. Math. Soc., 109(3):522--528, 2024. [ DOI | Full text ] |
| [17] | Marzia Mazzotta, Vicent Pérez-Calabuig, and Paola Stefanelli. Set-theoretical solutions of the pentagon equation on Clifford semigroups. Semigroup Forum, 108(2):413--431, 2024. [ DOI | Full text ] |
| [18] | A. Ballester-Bolinches, S. F. Kamornikov, V. Pérez-Calabuig, and X. Yi. Finite groups all of whose subgroups are P-subnormal or TI-subgroups. Mediterr. J. Math., 21(2):Paper No. 68, 9, 2024. [ DOI | Full text ] |
| [19] | A. Ballester-Bolinches, R. Esteban-Romero, M. Ferrara, V. Pérez-Calabuig, and M. Trombetti. Finite skew braces of square-free order and supersolubility. Forum Math. Sigma, 12:Paper No. e39, 33, 2024. [ DOI | Full text ] |
| [20] | A. Ballester-Bolinches, R. Esteban-Romero, and V. Pérez-Calabuig. Enumeration of left braces with additive group C4×C4× C4. Math. Comp., 93(346):911--919, 2024. [ DOI | Full text ] |
| [21] | A. Ballester-Bolinches, R. Esteban-Romero, P. Jiménez-Seral, and V. Pérez-Calabuig. On Yang-Baxter groups. Quaest. Math., 46(7):1273--1281, 2023. [ DOI | Full text ] |
| [22] | A. Ballester-Bolinches and V. Pérez-Calabuig. Abelian kernels, profinite topologies and the extension problem. Ric. Mat., 72(1):91--106, 2023. [ DOI | Full text ] |
| [23] | Adolfo Ballester-Bolinches, M. Carmen Pedraza-Aguilera, and Vicent Pérez-Calabuig. On two classes of generalised finite T-groups. Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Mat. RACSAM, 117(3):Paper No. 105, 11, 2023. [ DOI | Full text ] |
| [24] | A. Ballester-Bolinches, S. F. Kamornikov, V. Pérez-Calabuig, and V. N. Tyutyanov. Finite groups with G-permutable Schmidt subgroups. Mediterr. J. Math., 20(3):Paper No. 174, 12, 2023. [ DOI | Full text ] |
| [25] | A. Ballester-Bolinches, Gil Kaplan, and V. Pérez-Calabuig. On products of subgroups of finite groups. Mediterr. J. Math., 20(1):Paper No. 11, 5, 2023. [ DOI | Full text ] |
| [26] | Adolfo Ballester-Bolinches, R. Esteban-Romero, Paz Jiménez-Seral, and Vicent Pérez-Calabuig. Some group-theoretical approaches to skew left braces. Int. J. Group Theory, 12(2):99--109, 2023. |
| [27] | A. Ballester-Bolinches, R. Esteban-Romero, S. F. Kamornikov, and V. Pérez-Calabuig. On a question of the Kourovka Notebook concerning permutability. J. Algebra, 608:382--387, 2022. [ DOI | Full text ] |
| [28] | A. Ballester-Bolinches, S. F. Kamornikov, M. C. Pedraza-Aguilera, and V. Pérez-Calabuig. On σ-subnormality criteria in finite σ-soluble groups. Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Mat. RACSAM, 114(2):Paper No. 94, 9, 2020. [ DOI | Full text (Riunet) | Full text ] |
| [29] | A. Ballester-Bolinches and V. Pérez-Calabuig. The abelian kernel of an inverse semigroup. Mathematics, 8(8):1219 (12 pages), 2020. [ DOI ] |
| [30] | Adolfo Ballester-Bolinches and Vicent Pérez-Calabuig. An elementary proof of a theorem of Graham on finite semigroups. Mathematics, 8(1):105 (5 pages), 2020. [ DOI ] |
| [31] | Adolfo Ballester-Bolinches, Ramón Esteban-Romero, and Vicente Pérez-Calabuig. A note on the rational canonical form of an endomorphism of a vector space of finite dimension. Oper. Matrices, 12(3):823--836, 2018. [ DOI | Full text (Roderic) | Full text (Riunet) | Full text ] |
| [32] | A. Ballester-Bolinches, S. F. Kamornikov, and V. Pérez-Calabuig. On formations of finite groups with the generalized Wielandt property for residuals II. J. Algebra Appl., 17(9):1850167, 8, 2018. [ DOI | Full text ] |
| [33] | A. Ballester-Bolinches and V. Pérez-Calabuig. On kernels of finite semigroups. In Overlapping of mathematics and humanities, volume 29 of Quad. Mat., pages 221--239. Aracne, Rome, 2017. |
| [34] | A. Ballester-Bolinches, J. C. Beidleman, V. Pérez-Calabuig, and M. F. Ragland. On seminormal subgroups of finite groups. Rocky Mountain J. Math., 47(2):419--427, 2017. [ DOI | Full text ] |
| [35] | A. Ballester-Bolinches, S. F. Kamornikov, and V. Pérez-Calabuig. On complements of F-residuals of finite groups. Comm. Algebra, 45(2):878--882, 2017. [ DOI | Full text ] |
| [36] | A. Ballester-Bolinches, J. C. Beidleman, and V. Pérez-Calabuig. Finite groups whose cyclic subnormal subgroups satisfy certain permutability conditions. Adv. Group Theory Appl., 1:47--53, 2016. [ DOI | Full text ] |
| [37] | A. Ballester-Bolinches, S. F. Kamornikov, and V. Pérez-Calabuig. On formations of finite groups with the generalised Wielandt property for residuals. J. Algebra, 412:173--178, 2014. [ DOI | Full text ] |
| [38] | Adolfo Ballester-Bolinches, James C. Beidleman, Ramón Esteban-Romero, and Vicent Pérez-Calabuig. Maximal subgroups and PST-groups. Cent. Eur. J. Math., 11(6):1078--1082, 2013. [ DOI | Full text (Roderic) | Full text (Riunet) | Full text ] |
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