Persons: Revin, Danila Olegovich

Persons

RUS ENG

JOURNALS PEOPLE ORGANISATIONS CONFERENCES SEMINARS VIDEO LIBRARY PACKAGE AMSBIB

JavaScript is disabled in your browser. Please switch it on to enable full functionality of the website

Revin, Danila Olegovich

Total publications:	92 (91)
in MathSciNet:	89 (89)
in zbMATH:	86 (86)
in Web of Science:	70 (70)
in Scopus:	76 (76)
Cited articles:	64
Citations:	613

Number of views:
This page:	24425
Abstract pages:	25488
Full texts:	5876
References:	3006

Doctor of physico-mathematical sciences (2008)

Speciality:

01.01.06 (Mathematical logic, algebra, and number theory)

Birth date:

1.05.1972

E-mail:

Website:

http://a-server.math.nsc.ru/IM/sotrudl.asp?CodID=0000001691

Keywords:

finite groups; finite simple groups; Hall subgroups; theorems like Sylows; maximal and relatively maximal subgroups; conjugacy problems.

UDC:

512.542, 512.542.2, 512.542.52, 512.542.55, 512.542.62, 512.542.64, 512.542.66, 512.542.7, 519.42, 517.977

MSC:

20B35, 20Dxx, 20Exx, 20G40

Subject:

Subgroup structure of finite groups, Theorems like Sylow and Baer--Suzuki, conjugacy problems in finite groups, finite simple groups, groups of Lie type

Main publications:

W. Guo, D. O. Revin, E. P. Vdovin, “The reduction theorem for relatively maximal subgroups”, Bulletin of Mathematical Sciences, 12:1 (2022), 2150001 , 47 pp., arXiv: 1808.10107
Wen Bin Guo, D. O. Revin, “When is the search of relatively maximal subgroups reduced to quotient groups?”, Izv. Math., 86:6 (2022), 1102–1122
N. Yang, D. O. Revin, E. P. Vdovin, “Baer-Suzuki theorem for the $\pi$-radical”, Isr. J. Math., 245:1 (2021), 173–207 , arXiv: 1911.11939
D. O. Revin, S. V. Skresanov, A. V. Vasilev, “The Wielandt–Hartley theorem for submaximal $\mathfrak{X}$-subgroups”, Monatshefte für Mathematik, 193:1 (2020), 143–155 , arXiv: arXiv:1910.09785
W. Guo, D. O. Revin, “Classification and properties of the $\pi$-submaximal subgroups in minimal nonsolvable groups”, Bulletin of Mathematical Sciences, 8:2 (2018), 325–351 , arXiv: arXiv:1706.02016
A.S. Kondratev, N.V. Maslova and D.O.Revin, “On Pronormal Subgroups in Finite Simple Groups”, Doklady Mathematics, 98:2 (2018), 405–408
A. Buturlakin, D. Revin, A. Vasilev, “Groups with bounded centralizer chains and the Borovik - Khukhro conjecture”, Journal of Group Theory, 21:6 (2018), 1095–1110 , arXiv: arXiv:1708.03057
W. Guo, D. O. Revin, E. P. Vdovin, “Confirmation for Wielandt's conjecture”, Journal of Algebra, 434 (2015), 193–206 , arXiv: arXiv:1407.2007v1
D. O. Revin, E. P. Vdovin, “Frattini argument for Hall subgroups”, Journal of Algebra, 414:S (2014), 95–104 , arXiv: https://arxiv.org/abs/1401.7719
E. P. Vdovin, D. O. Revin, “Theorems of Sylow type”, Russian Math. Surveys, 66:5 (2011), 829–870
D. O. Revin, E. P. Vdovin, “On the number of classes of conjugate Hall subgroups in finite simple groups”, J. Algebra, 324:12 (2010), 3614–3652 , arXiv: 0912.1922
D. O. Revin, “The $D_\pi$-property in finite simple groups”, Algebra and Logic, 47:3 (2008), 210–227
D. O. Revin, “The $D_\pi$-Property in a Class of Finite Groups”, Algebra and Logic, 41:3 (2002), 187–206

https://www.mathnet.ru/eng/person17898

https://scholar.google.com/citations?user=n9jnTQwAAAAJ&hl=en

https://zbmath.org/authors/?q=ai:revin.danila-olegovitch

https://mathscinet.ams.org/mathscinet/MRAuthorID/619080

https://elibrary.ru/author_items.asp?spin=5574-3603

https://orcid.org/0000-0002-8601-0706

https://publons.com/researcher/1535315

https://www.webofscience.com/wos/author/record/K-8401-2012

https://www.scopus.com/authid/detail.url?authorId=23136038700

https://www.researchgate.net/profile/Danila_Revin

https://arxiv.org/a/revin_d_1

Full list of publications:

scientific publications

by years

by types

by times cited

common list

		Citations (Crossref Cited-By Service + Math-Net.Ru)


2024
1.	D. O. Revin and A. V. Zavarnitsine, “On generations by conjugate elements in almost simple groups with socle ${}^2F_4(q^2)'$”, J. Group Th., 27:1 (2024), 119–140 , arXiv: 2212.13785
2.	D. O. Revin, A. V. Zavarnitsine, “Generation by Conjugate Elements of Finite Almost Simple Groups With a Sporadic Socle”, Izvestiya Irkutskogo gosudarstvennogo universiteta. Seriya «Matematika», 49 (2024), 134–141 , arXiv: 2402.03673
3.	W. Guo, N. V. Maslova, D. O. Revin, “Nonpronormal Subgroups of Odd Index in Finite Simple Linear and Unitary Groups”, Proc. Steklov Inst., 325:S1 (2024), S114-S122
4.	X. Zhang, L. Su, D. O. Revin, “An example of a relatively maximal nonpronormal subgroup of odd order in a finite simple group”, Siberian Math. J., 65:3 (2024), 644–647
5.	A.-M. Lyu, Ch. Van, D. O. Revin, “K tochnoi teoreme Bera-Suzuki dlya $\pi$-radikala: unipotentnye elementy grupp lieva tipa”, Algebra i logika, 63 (2024) (to appear)
6.	Gülin Ercan, İsmail Ş. Güloğlu, M. Yasir Kızmaz, Danila O. Revin, “Some special coprime actions and their consequences”, J. Pure Appl. Algebra, 228:12 (2024), 107764 , 12 pp., arXiv: 2105.10807
7.	D. O. Revin, “Vilandovy $\mathfrak{X}$-podgruppy”, Algebra i logika, 63 (2024) (to appear)
8.	D. O. Revin, V. D. Shepelev, “The Strong $\pi$-Sylow Theorem for the Groups $PSL_2(q)$”, Siberian Math. J., 65:5 (2024), 1187–1194

2023
9.	N. V. Maslova, D. O. Revin, “On the pronormality of subgroups of odd index in some direct products of finite groups”, J. Algebra Appl., 22:4 (2023), 2150001 , 20 pp., arXiv: 2003.09479
10.	N. Yang, Zh. Wu, D. O. Revin, E. P. Vdovin, “On the sharp Baer–Suzuki theorem for the $\pi$-radical of a finite group”, Sb. Math., 214:1 (2023), 108–147
11.	W. Guo, D. O. Revin, A. V. Vasil'ev, “On embedding theorems for $\mathfrak{X}$-subgroups”, Archiv Math. (Basel), 121:1 (2023), 11-21 , arXiv: 2206.10267
12.	Zh. Wang, W. Guo, and D. O. Revin, “Toward a Sharp Baer–Suzuki Theorem for the $\pi$-Radical: Exeptional Groups of Small Rank”, Algebra and Logic, 62:1 (2023), 1-21
13.	B. Li, D. O. Revin, “Examples of nonpronormal relatively maximal subgroups in finite simple groups”, Proceedings of the Steklov Institute of Mathematics, 323:Suppl. 1 (2023), S155–S159

2022
14.	W. Guo, D. O. Revin, E. P. Vdovin, “The reduction theorem for relatively maximal subgroups”, Bulletin of Mathematical Sciences, 12:1 (2022), 2150001 , 47 pp., arXiv: 1808.10107	3 ^[x]
15.	N. Yang, Zh. Wu, D. O. Revin, “On the Sharp Baer–Suzuki Theorem for the $\pi$-Radical: Sporadic Groups”, Siberian Mathematical Journal, 63:2 (2022), 387–394
16.	A. V. Zavarnitsine, D. O. Revin, “On $\pi$-Submaximal Subgroups of Minimal Nonsolvable Groups”, Sib. Math. J., 63:5 (2022), 894–902
17.	Wen Bin Guo, D. O. Revin, “When is the search of relatively maximal subgroups reduced to quotient groups?”, Izv. Math., 86:6 (2022), 1102–1122
18.	J. Guo, W. Guo, D. O. Revin, V. N. Tyutyanov, “On the Baer–Suzuki width of some radical classes”, Proc. Steklov Inst. Math., 317:S1 (2022), S90–S97
19.	A. S. Vasil'ev, D. O. Revin, “Relatively maximal subgroups of odd index in symmetric groups”, Algebra and Logic, 61:2 (2022), 104–124

2021
20.	D. O. Revin, “Submaximal soluble subgroups of odd index in alternating groups”, Siberian Mathematical Journal, 62:2 (2021), 313–323
21.	Revin, Danila O. and Zavarnitsine, Andrei V., “Automorphisms of nonsplit extensions of $2$-groups by $PSL_2(q)$”, Journal of Group Theory, 24:6 (2021), 1245–1261 , arXiv: 2104.09201	1 ^[x]
22.	N. Yang, D. O. Revin, E. P. Vdovin, “Baer-Suzuki theorem for the $\pi$-radical”, Isr. J. Math., 245:1 (2021), 173–207 , arXiv: 1911.11939	7 ^[x]
23.	A. V. Zavarnitsin, D. O. Revin, Predstavleniya i kharaktery konechnykh grupp. Konspekt lektsii, 2021 , 181 pp., Konspekt lektsii, arXiv: 2110.12382
24.	D. O. Revin, Kogda izuchenie otnositelno maksimalnykh podgrupp svoditsya k faktorgruppam?, Mezhdunarodnaya konferentsiya po algebre, analizu i geometrii (23-27 avgusta 2021 g., Kazanskii federalnyi universitet, g. Kazan, Rossiya) Plenarnyi doklad po napravleniyu Algebra i teoriya vychislimosti 23 avgusta 2021 g. (15:55-16:40), 2021 (Published online)

2020
25.	Danila O. Revin, Andrei V. Zavarnitsine, “On the behavior of $\pi$-submaximal subgroups under homomorphisms”, Communications in Algebra, 48:2 (2020), 702–707 , arXiv: 1907.04994	3 ^[x]
26.	E. P. Vdovin, N. Ch. Manzaeva, D. O. Revin, “On the heritability of the Sylow $\pi$-theorem by subgroups”, Sb. Math., 211:3 (2020), 309–335 , arXiv: 1808.03536
27.	D. O. Revin, S. V. Skresanov, A. V. Vasilev, “The Wielandt–Hartley theorem for submaximal $\mathfrak{X}$-subgroups”, Monatshefte für Mathematik, 193:1 (2020), 143–155 , arXiv: arXiv:1910.09785	5 ^[x]
28.	A. A. Buturlakin, S. S. Presnyakov, D. O. Revin, S. A. Savin, “Area of a triangle and angle bisectors”, Sibirskie elektronnye matematicheskie izvestiya, 17 (2020), 732–737 "http://semr.math.nsc.ru/v17/p732-737.pdf", arXiv: 2005.13431
29.	K. Yu. Korotitskii, D. O. Revin, “Maximal Solvable Subgroups of Odd index in Symmetric Groups”, Algebra and Logic, 59:2 (2020), 114–128
30.	A. S. Kondrat’ev, N. V. Maslova, D. O. Revin, “Finite simple exceptional groups of Lie type in which all subgroups of odd index are pronormal”, J. Group Theory, 23:6 (2020), 999–1016 , arXiv: 1910.02524	1 ^[x]
31.	D. O. Revin, A. V. Zavarnitsine, “The behavior of $\pi$-submaximal subgroups under homomorphisms with $\pi$-separable kernels”, Sibirskie elektronnye matematicheskie izvestiya, 17 (2020), 1155–1164 http://semr.math.nsc.ru/v17/p1155-1164.pdf, arXiv: 2006.09752	2 ^[x]

2019
32.	Anatoly S. Kondrat’ev, Natalia Maslova, Danila Revin, “On the pronormality of subgroups of odd index in finite simple groups”, Groups St Andrews 2017 in Birmingham, ISBN: 9781108728744 (Birmingham, 5th-13th August 2017), London Mathematical Society Lecture Note Series, 455, eds. C. M. Campbell, M. R. Quick, C. W. Parker, E. F. Robertson, C. M. Roney-Dougal, Cambridge University Press, Cambridge, 2019, 406–418	4 ^[x]
33.	Yu. L. Ershov, S. S. Goncharov, V. D. Mazurov, B. S. Baizhanov, B. Sh. Kulpeshov, P. E. Alaev, A. V. Vasilev, E. V. Vasilev, E. P. Vdovin, V. V. Verbovskii, A. A. Vikentev, D. Yu. Vlasov, M. A. Grechkoseeva, V. N. Zhelyabin, P. S. Kolesnikov, V. M. Kopytov, L. L. Maksimova, I. A. Maltsev, A. S. Morozov, A. A. Nikitin, E. V. Ovchinnikova, S. P. Odintsov, D. E. Palchunov, N. A. Peryazev, A. G. Pinus, L. N. Pobedin, A. P. Pozhidaev, B. Puaza, V. G. Puzarenko, D. O. Revin, V. N. Remeslennikov, N. S. Romanovskii, A. N. Ryaskin, S. S. Starchenko, A. A. Stepanova, S. V. Sudoplatov, E. I. Timoshenko, D. A. Tusupov, N. G. Khisamiev, V. A. Churkin, Z. Shatzidakis, M. V. Shvidefski, K. M. Shegirov, I. P. Shestakov, “Evgenii Andreevich Palyutin (1945-2018)”, Sibirskie elektronnye matematicheskie izvestiya, 16 (2019), A1–A10
34.	W. Guo, D. V. Lytkina, V. D. Mazurov, D. O. Revin, “Integral Cayley Graphs”, Algebra and Logic, 58:4 (2019), 297–305
35.	D. O. Revin, “Submaximal and Epimaximal $\mathfrak{X}$ -Subgroups”, Algebra and Logic, 58:6 (2019), 475–479

2018
36.	W. Guo, D. O. Revin, “Classification and properties of the $\pi$-submaximal subgroups in minimal nonsolvable groups”, Bulletin of Mathematical Sciences, 8:2 (2018), 325–351 , arXiv: arXiv:1706.02016	9 ^[x]
37.	C.Zhang, W.Guo, N.V.Maslova, D.O.Revin, “On Prime Spectrum of Maximal Subgroups in Finite Groups”, Algebra Colloquium, 25:4 (2018), 579–584
38.	W. Guo, N. V. Maslova, D. O. Revin, “On the pronormality of subgroups of odd index in some extensions of finite groups”, Siberian Mathematical Journal, 59:4 (2018), 610–622
39.	W. Guo, D. O. Revin, “Maximal and Submaximal $\mathfrak X$-Subgroups”, Algebra and Logic, 57:1 (2018), 9–28
40.	W. Guo, D. O. Revin, “Conjugacy of Maximal and Submaximal $\mathfrak{X}$-Subgroups”, Algebra and Logic, 57:3 (2018), 169–181
41.	A. Buturlakin, D. Revin, A. Vasilev, “Groups with bounded centralizer chains and the Borovik - Khukhro conjecture”, Journal of Group Theory, 21:6 (2018), 1095–1110 , arXiv: arXiv:1708.03057
42.	W. Guo, A. A. Buturlakin, D. O. Revin, “Equivalence of the existence of nonconjugate and nonisomorphic Hall $\pi$-subgroups”, Proceedings of the Steklov Institute of Mathematics, 303:S1 (2018), 94–99
43.	A.S. Kondratev, N.V. Maslova and D.O.Revin, “On Pronormal Subgroups in Finite Simple Groups”, Doklady Mathematics, 98:2 (2018), 405–408
44.	W. Guo, D. O. Revin, “Pronormality and submaximal $\mathfrak{X}$-subgroups in finite groups”, Communications in Mathematics and Statistics, 6:3 (2018), 289–317	18 ^[x]

2017
45.	A. S. Kondrat’ev, N. V. Maslova, D. O. Revin, “On pronormality of subgroups of odd index in finite simple symplectic groups”, Siberian Mathematical Journal, 58:3 (2017), 467–475
46.	E.P.Vdovin, M.N.Nesterov, D.O.Revin, “Pronormality of Hall subgroups in their normal closure”, Algebra and Logic, 55:6 (2017), 451–457
47.	A. S. Kondrat’ev, N. V. Maslova, D. O. Revin, “A pronormality criterion for supplements to abelian normal subgroups”, Proceedings of the Steklov Institute of Mathematics, 296:S1 (2017), 145–150
48.	N. V. Maslova, D. O. Revin, “Nonabelian Composition Factors of a Finite Group Whose Maximal Subgroups of Odd Indices Are Hall Subgroups”, Proceedings of the Steklov Institute of Mathematics, 299:Suppl1 (2017), 148–157

2016
49.	E.P.Vdovin, D.O.Revin, “Abnormality Criteria for $p$-Complements”, Algebra and Logic, 55:5 (2016), 347–353
50.	A. A. Galt, D. O. Revin, “Lokalnyi sluchai v teoreme Ashbakhera dlya lineinykh i unitarnykh grupp”, Sib. elektron. matem. izv., 13 (2016), 1207–1218 http://semr.math.nsc.ru/v13/p1207-1218.pdf	1 ^[x]

2015
51.	E. P. Vdovin, D. O. Revin, “The existence of pronormal $\pi$-Hall subgroups in $E_\pi$-groups”, Siberian Mathematical Journal, 56:3 (2015), 379–383
52.	W. Guo, D. O. Revin, E. P. Vdovin, “Confirmation for Wielandt's conjecture”, Journal of Algebra, 434 (2015), 193–206 , arXiv: arXiv:1407.2007v1	7 ^[x]
53.	A. S. Kondrat'ev, N. V.Maslova, D. O. Revin, “On the pronormality of subgroups of odd index in finite simple groups”, Siberian Mathematical Journal, 56:6 (2015), 1101–1107
54.	N. V. Maslova, D. O. Revin, “On the normal structure of a finite group with restrictions on the maximal subgroups”, Groups St Andrews 2013, ISBN: 9781107514546 (St Andrews, Scotland, 3rd-11th August 2013), London Mathematical Society Lecture Note Series, 422, eds. C. M. Campbell, M. R. Quick, E. F. Robertson, C. M. Roney-Dougal, Cambridge University Press, Cambridge, 2015, 428–435

2014
55.	A. A. Galt, W. Guo, E. M. Averkin, D. O. Revin, “On the Local Case in the Aschbacher Theorem for Linear and Unitary Groups”, Siberian Mathematical Journal, 55:2 (2014), 239–245
56.	W. Guo, D. O. Revin, “On the class of groups with pronormal Hall $\pi$-subgroups”, Siberian Mathematical Journal, 55:3 (2014), 415–427
57.	D. O. Revin, E. P. Vdovin, “Frattini argument for Hall subgroups”, Journal of Algebra, 414:S (2014), 95–104 , arXiv: https://arxiv.org/abs/1401.7719	7 ^[x]
58.	D. O. Revin, “Reshenie problemy Vilanda”, Teoreticheskie i prikladnye aspekty matematiki, informatiki i obrazovaniya: materialy mezhdunarodnoi nauchnoi konferentsii, ISNB 978-5-261-00990-0 (Arkhangelsk, 16–21 noyabrya 2014 g.), SAFU, Arkhangelsk, 2014, 259–263

2013
59.	E. P. Vdovin, D. O. Revin, “On the pronormality of Hall subgroups”, Siberian Math. J., 54:1 (2013), 22–28 , arXiv: https://arxiv.org/abs/1302.0933
60.	E. P. Vdovin, D. O. Revin, “Pronormality and Strong Pronormality of Subgroups”, Algebra and Logic, 52:1 (2013), 15–23 , arXiv: https://arxiv.org/abs/1302.0933

2014
61.	N. V. Maslova, D. O. Revin, “Generation of a Finite Group with Hall Maximal Subgroups by a Pair of Conjugate Elements”, Proceedings of the Steklov Institute of Mathematics, 285:1Suppl (2014), 139–145

2013
62.	E. P. Vdovin, D. O. Revin, “Neradikalnost klassa $E_\pi$-grupp”, Trudy Instituta matematiki NAN Belarusi, 21:1 (2013), 35–39	1 ^[x]
63.	A. A. Buturlakin, D. O.Revin, “On $p$-complements of finite groups”, Sib. elektron. matem. izv., 10 (2013), 414–417 http://semr.math.nsc.ru/v10/p414-417.pdf	4 ^[x]

2014
64.	N. V. Maslova, D. O. Revin, “On Nonabelian Composition Factors of a Finite Prime Spectrum Minimal Group”, Proceedings of the Steklov Institute of Mathematics, 287:Supl. 1 (2014), S116–S127

2013
65.	E. P. Vdovin, D. O. Revin, L. A.Shemetkov, “Formations of finite $C_\pi$-groups”, St. Petersburg Math. J., 24:1 (2013), 29–37

2012
66.	E. P. Vdovin, D. O. Revin, “Pronormality of Hall subgroups in finite simple groups”, Siberian Math. J., 53:3 (2012), 419–430 , arXiv: https://arxiv.org/abs/1302.0931

2013
67.	N. V. Maslova, D. O. Revin, “Finite groups whose maximal subgroups have the Hall property”, Siberian Advances in Mathematics, 23:3 (2013), 196–209

2012
68.	D. O. Revin, “O svoistve $C_\pi$ v reshetke nadgrupp $\pi$-khollovoi podgruppy”, Matematicheskii forum (Itogi nauki. Yug Rossii), 6, Gruppy i grafy (2012), 142–148
69.	N. V. Maslova, D. O. Revin, “Svoistva konechnykh grupp s khollovymi maksimalnymi podgruppami”, Matematicheskii forum (Itogi nauki. Yug Rossii), 6, Gruppy i grafy (2012), 109–117

2011
70.	D. O. Revin, “On Baer–Suzuki $\pi$-theorems”, Siberian Math. J., 52:2 (2011), 340–347
71.	Danila O. Revin, Evgeny P. Vdovin, “An existence criterion for Hall subgroups of finite groups”, J. Group Theory, 14:1 (2011), 93–101 , arXiv: https://arxiv.org/abs/0803.3868v3	16 ^[x]
72.	D. O. Revin, E. P. Vdovin, “Generalizations of the Sylow theorem”, Groups St Andrews 2009 in Bath, Groups St Andrews 2009 (Bath (UK), 1–15 August 2009), London Mathematical Society Lecture Note Series, v. 2, 388, eds. C. M. Campbell, M. R. Quick, E. F. Robertson, C. M. Roney-Dougal, G. C. Smith, G. Traustason, Cambridge Univ. Pres., Cambridge, 2011, 488–519
73.	D. O. Revin, “On a relation between the Sylow and Baer–Suzuki theorems”, Siberian Math. J., 52:5 (2011), 904–913
74.	E. P. Vdovin, D. O. Revin, “Theorems of Sylow type”, Russian Math. Surveys, 66:5 (2011), 829–870

2012
75.	E. P. Vdovin, N. Ch. Manzaeva, D. O. Revin, “On the Heritability of the Property $D_\pi$ by Subgroups”, Proceedings of the Steklov Institute of Mathematics, 279:Suppl. 1 (2012), S130–S138

2011
76.	A. V. Zavarnitsin, D.O.Revin, Teoriya predstavlenii i kharakterov, Novosibirskii gosudarstvennyi universitet, Novosibirsk, 2011 , 124 pp.

2010
77.	E. P. Vdovin, D. O. Revin, “A conjugacy criterion for Hall subgroups in finite groups”, Siberian Math. J., 51:3 (2010), 402–409 , arXiv: https://arxiv.org/abs/1004.1245 $https://gateway.webofknowledge.com/gateway/Gateway.cgi?GWVersion=2&SrcApp=Publons&SrcAuth=Publons_CEL&DestLinkType=FullRecord&DestApp=WOS_CPL&KeyUT={000279087500003$
78.	D. O. Revin, E. P. Vdovin, “On the number of classes of conjugate Hall subgroups in finite simple groups”, J. Algebra, 324:12 (2010), 3614–3652 , arXiv: 0912.1922	32 ^[x]

2009
79.	D. O. Revin, “Around a conjecture of P. Hall”, Sib. Èlektron. Mat. Izv., 6 (2009), 366–380

2008
80.	D. O. Revin, “The $D_\pi$-property of linear and unitary groups”, Siberian Math. J., 49:2 (2008), 353–361
81.	D. O. Revin, “The $D_\pi$-property in finite simple groups”, Algebra and Logic, 47:3 (2008), 210–227

2007
82.	D. O. Revin, “The $D_\pi$ property of finite groups in the case $2\notin\pi$”, Proceedings of the Steklov Institute of Mathematics, 257, suppl. 1 (2007), S164–S180
83.	D. O. Revin, “A characterization of finite $D_\pi$-groups”, Doklady Math., 76:3 (2007), 925–928

2006
84.	E. P. Vdovin, D. O. Revin, “Hall subgroups of finite groups”, Ischia Group Theory 2004: Proceedings of a Conference in honour of Marcel Herzog, Conference in honour of Marcel Herzog (Naples (Italy), March 31–April 3, 2004), Contemporary mathematics, 402, Amer. Math. Soc., Providence, RI, eds. Z. Arad, M. Bianchi, W. Herfort, P. Longobardi, M. Maj, C. Scoppola, 2006, 229–265	30 ^[x]

2004
85.	D. O. Revin, “The characters of groups of type $X\wr\mathbb Z_p$”, Sib. Èlektron. Mat. Izv., 1 (2004), 110–116
86.	V. I. Zenkov, V. S. Monakhov, D. O. Revin, “An Analog for the Frattini Factorization of Finite Groups”, Algebra and Logic, 43:2 (2004), 102–108
87.	V. D. Mazurov, D. O. Revin, “Arifmeticheskie svoistva periodicheskikh grupp”, Matematika. Mekhanika, Informatika 2002. Vserossiiskaya nauchnaya konferentsiya, posvyaschennaya 10-letiyu RFFI (Moskva, 14–16 oktyabrya 2002), Matematika. Mekhanika, Informatika. Trudy konferentsii, posvyaschennoi 10-letiyu RFFI, Fizmatlit, Moskva, 2004, 228–238

2003
88.	D. O. Revin, “Superlocals in Symmetric and Alternating Groups”, Algebra and Logic, 42:3 (2003), 192–206

2002
89.	E. P. Vdovin, D. O. Revin, “Hall subgroups of odd order in finite groups”, Algebra and Logic, 41:1 (2002), 8–29
90.	D. O. Revin, “The $D_\pi$-Property in a Class of Finite Groups”, Algebra and Logic, 41:3 (2002), 187–206

1999
91.	D. O. Revin, “Hall $\pi$-Subgroups of Finite Chevalley Groups Whose Characteristic Belongs to $\pi$”, Siberian Adv. Math., 9:2 (1999), 25–71

1997
92.	V. D. Mazurov, D. O. Revin, “On the Hall $D_\pi$-property for finite groups”, Siberian Math. J., 38:1 (1997), 106–113

Organisations

Registration to the website

Logotypes