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Publications in Math-Net.Ru |
Citations |
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2024 |
1. |
S. Wang, A. -M. Liu, V. G. Safonov, A. N. Skiba, “Finite groups with generalized subnormal $\mathfrak{F}$-critical subgroups”, Mat. Zametki, 116:5 (2024), 684–693 ; Math. Notes, 116:5 (2024), 934–941 |
2. |
A. -M. Liu, S. Wang, V. G. Safonov, A. N. Skiba, “Finite groups with systems of generalized normal subgroups”, Sibirsk. Mat. Zh., 65:4 (2024), 672–685 |
3. |
A. -M. Liu, S. Wang, V. G. Safonov, A. N. Skiba, “Lattice characterizations of soluble and supersoluble finite groups”, Proceedings of the Institute of Mathematics of the NAS of Belarus, 32:1 (2024), 17–24 |
4. |
A. -M. Liu, S. Wang, V. G. Safonov, A. N. Skiba, “Lattice characterizations of $p$-soluble and $p$-supersoluble finite groups”, Trudy Inst. Mat. i Mekh. UrO RAN, 30:4 (2024), 180–187 |
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2023 |
5. |
I. P. Los, V. G. Safonov, “Separability of the lattice of $\tau$-closed totally $\omega$-composition formations of finite groups”, Tr. Inst. Mat., 31:2 (2023), 44–56 |
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2021 |
6. |
I. P. Los, V. G. Safonov, “On one-generated and bounded totally $\omega$-composition formations of finite groups”, PFMT, 2021, no. 4(49), 101–107 |
2
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2020 |
7. |
I. N. Safonova, V. G. Safonov, “On some properties of the lattice of totally $\sigma$-local formations of finite groups”, Journal of the Belarusian State University. Mathematics and Informatics, 3 (2020), 6–16 |
6
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2019 |
8. |
V. G. Safonov, I. N. Safonova, A. N. Skiba, “On one generalization of $\sigma$-local and Baer-local formations”, PFMT, 2019, no. 4(41), 65–69 |
1
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9. |
V. V. Shcherbina, V. G. Safonov, “On some properties of the lattice of partially totally saturated formations of finite groups”, Applied Mathematics & Physics, 51:2 (2019), 227–244 |
6
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10. |
V. V. Shcherbina, V. G. Safonov, “On sublattices of the lattice of partially totally saturated formations of finite groups”, Applied Mathematics & Physics, 51:1 (2019), 64–87 |
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2018 |
11. |
Z. Chi, V. G. Safonov, A. N. Skiba, “On one application of the theory of $n$-multiply $\sigma$-local formations of finite groups”, PFMT, 2018, no. 2(35), 85–88 |
1
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2017 |
12. |
V. G. Safonov, I. N. Safonova, “Separability of the lattice of $\tau$-closed totally $\omega$-saturated formations of finite groups”, PFMT, 2017, no. 4(33), 76–83 |
3
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2015 |
13. |
V. G. Safonov, I. N. Safonova, “On commutative semigroups of soluble totally $\omega$-saturated formations”, PFMT, 2015, no. 4(25), 80–86 |
2
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2010 |
14. |
V. G. Safonov, “$\mathfrak G$-separability of the lattice of $\tau$-closed totally saturated formations”, Algebra Logika, 49:5 (2010), 690–702 ; Algebra and Logic, 49:5 (2010), 470–479 |
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2009 |
15. |
V. G. Safonov, I. N. Safonova, “On reducible $\tau$-closed $\omega$-saturated formations with a soluble defect 2”, PFMT, 2009, no. 1(1), 64–68 |
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2008 |
16. |
Vasily G. Safonov, “On a question of A. N. Skiba about totally saturated formations”, Algebra Discrete Math., 2008, no. 3, 88–97 |
2
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17. |
Vasily G. Safonov, “On $\tau$-closed totally saturated group formations with Boolean sublattices”, Algebra Discrete Math., 2008, no. 2, 109–122 |
1
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18. |
V. G. Safonov, A. N. Skiba, “On $\tau$-closed totally saturated formations of $l_\infty^\tau$-length $\le 5$”, Tr. Inst. Mat., 16:1 (2008), 73–80 |
19. |
V. G. Safonov, “On the existence of minimal $\tau$-closed totally saturated non-$\mathfrak H$-formations”, Tr. Inst. Mat., 16:1 (2008), 67–72 |
2
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2007 |
20. |
V. G. Safonov, “Characterization of the soluble one-generated totally saturated formations of finite groups”, Sibirsk. Mat. Zh., 48:1 (2007), 185–191 ; Siberian Math. J., 48:1 (2007), 150–155 |
11
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2006 |
21. |
V. G. Safonov, “The property of being algebraic for the lattice of all $\tau$-closed totally saturated formations”, Algebra Logika, 45:5 (2006), 620–626 ; Algebra and Logic, 45:5 (2006), 353–356 |
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2003 |
22. |
V. G. Safonov, “A Question in the Theory of Totally Local Formations of Finite Groups”, Algebra Logika, 42:6 (2003), 727–736 ; Algebra and Logic, 42:6 (2003), 407–412 |
6
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1996 |
23. |
V. G. Safonov, “On multiply local formations with systems of normally hereditary subformations”, Izv. Vyssh. Uchebn. Zaved. Mat., 1996, no. 8, 64–70 ; Russian Math. (Iz. VUZ), 40:8 (1996), 62–68 |
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