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Publications in Math-Net.Ru |
Citations |
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2023 |
1. |
D. N. Azarov, “On the virtual potency of automorphism groups and split extensions”, Sibirsk. Mat. Zh., 64:6 (2023), 1119–1130 |
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2022 |
2. |
D. N. Azarov, “On the virtual potency of some groups and free constructions”, Sibirsk. Mat. Zh., 63:6 (2022), 1189–1203 ; Siberian Math. J., 63:6 (2022), 1023–1033 |
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2020 |
3. |
D. N. Azarov, “On the weak $\pi$-potency of some groups and free products”, Sibirsk. Mat. Zh., 61:6 (2020), 1199–1211 ; Siberian Math. J., 61:6 (2020), 953–962 |
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2019 |
4. |
D. N. Azarov, N. S. Romanovskii, “Finite homomorphic images of groups of finite rank”, Sibirsk. Mat. Zh., 60:3 (2019), 483–488 ; Siberian Math. J., 60:3 (2019), 373–376 |
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2017 |
5. |
D. N. Azarov, “Residually finite $p$-groups of generalized free products of groups”, Izv. Vyssh. Uchebn. Zaved. Mat., 2017, no. 5, 3–10 ; Russian Math. (Iz. VUZ), 61:5 (2017), 1–6 |
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6. |
D. N. Azarov, “On Residually Finite Groups of Finite General Rank”, Mat. Zametki, 101:3 (2017), 323–329 |
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2016 |
7. |
D. N. Azarov, “A criterion for the $\mathscr F_\pi$-residuality of free products with amalgamated cyclic subgroup of nilpotent groups of finite ranks”, Sibirsk. Mat. Zh., 57:3 (2016), 483–494 ; Siberian Math. J., 57:3 (2016), 377–384 |
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2015 |
8. |
D. N. Azarov, “Residual properties of automorphisms groups and split extensions”, Izv. Vyssh. Uchebn. Zaved. Mat., 2015, no. 8, 3–13 ; Russian Math. (Iz. VUZ), 59:8 (2015), 1–8 |
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9. |
D. N. Azarov, “Residual properties of nilpotent groups”, Model. Anal. Inform. Sist., 22:2 (2015), 149–157 |
10. |
D. N. Azarov, “Approximability of generalized free products of groups with amalgamated normal subgroup by some classes of finite groups”, Sibirsk. Mat. Zh., 56:2 (2015), 249–264 ; Siberian Math. J., 56:2 (2015), 206–216 |
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11. |
D. N. Azarov, “Some residual properties of polycyclic groups and split extensions”, Vladikavkaz. Mat. Zh., 17:4 (2015), 3–10 |
12. |
D. N. Azarov, “Residual properties of Abelian groups”, Vestn. Tomsk. Gos. Univ. Mat. Mekh., 2015, no. 3(35), 5–11 |
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2014 |
13. |
D. N. Azarov, “Some residual properties of soluble groups of finite rank”, Chebyshevskii Sb., 15:1 (2014), 7–18 |
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14. |
D. N. Azarov, “Approximability of soluble groups of finite rank by certain classes of finite groups”, Izv. Vyssh. Uchebn. Zaved. Mat., 2014, no. 8, 18–29 ; Russian Math. (Iz. VUZ), 58:8 (2014), 15–23 |
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15. |
D. N. Azarov, “Some Residual Properties of Finite Rank Groups”, Model. Anal. Inform. Sist., 21:2 (2014), 50–55 |
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16. |
D. N. Azarov, “On the Residual Finiteness of Descending HNN-Extensions of Groups”, Mat. Zametki, 96:2 (2014), 163–169 ; Math. Notes, 96:2 (2014), 161–165 |
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2013 |
17. |
D. N. Azarov, “On the residual finiteness of generalized free products with cyclic amalgamation”, Chebyshevskii Sb., 14:3 (2013), 9–19 |
18. |
D. N. Azarov, “On the Virtual Residuality of Baumslag–Solitar Groups by Finite p-Groups”, Model. Anal. Inform. Sist., 20:1 (2013), 116–123 |
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19. |
D. N. Azarov, “On the Residual Finiteness of Free Products of Solvable Minimax Groups with Cyclic Amalgamated Subgroups”, Mat. Zametki, 93:4 (2013), 483–491 ; Math. Notes, 93:4 (2013), 503–509 |
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20. |
D. N. Azarov, “On the residual finiteness of the HNN-extensions and generalized free products of finite rank groups”, Sibirsk. Mat. Zh., 54:6 (2013), 1203–1215 ; Siberian Math. J., 54:6 (2013), 959–967 |
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21. |
D. N. Azarov, “On the residual finiteness of generalized free products of finite rank groups”, Sibirsk. Mat. Zh., 54:3 (2013), 485–497 ; Siberian Math. J., 54:3 (2013), 379–387 |
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2012 |
22. |
D. N. Azarov, “On the virtual residuality a finite $p$-groups of descending HNN-extension”, Chebyshevskii Sb., 13:1 (2012), 9–19 |
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2010 |
23. |
D. N. Azarov, “On the residual finiteness of $p$-groups”, Chebyshevskii Sb., 11:3 (2010), 11–21 |
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1998 |
24. |
D. N. Azarov, “On the residual nilpotence of free products of free groups with cyclic amalgamation”, Mat. Zametki, 64:1 (1998), 3–8 ; Math. Notes, 64:1 (1998), 3–7 |
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1997 |
25. |
D. N. Azarov, “On the residual finiteness of free products of groups with one amalgamated subgroup”, Sibirsk. Mat. Zh., 38:1 (1997), 3–13 ; Siberian Math. J., 38:1 (1997), 1–9 |
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