Broad subgroups of finite simple groups. (Russian)

V. D. Mazurov, A. N. Fomin,

17th All-Union Algebraic Conference, Abstr., Minsk (1983), 119.

Finite simple non-Abelian groups.

A. N. Fomin, V. D. Mazurov,

Math. Notes, 34 (1983), 905–907.

Broad subgroups of finite simple groups.

V. D. Mazurov,

Intern. Congr. of mathematicians, Warszawa, 2, sect. 2 (1982), 33.

A characterization of the Rudvalis group.

V. D. Mazurov,

Math. Notes, 31 (1982), 165–173.

The Kourovka Notebook. Unsolved problems in the theory of groups. 8th ed.

V. D. Mazurov (ed.), Yu. I. Merzlyakov (ed.), V. A. Churkin (ed.),

Inst. Mat., Akad. Nauk SSSR, Sib. Otdel., Novosibirsk (1982), 118 p.

Über maximale Untergruppen endlicher einfacher Gruppen.

V. D. Mazurov,

Gruppentheorie, Tagungsber. Math. Forschungsinst, Oberwolfach (1982), 6.

The Mathieu group M₂₂ is not embedded in the O'Nan group. (Russian)

V. D. Mazurov,

8th All-Union Symp. group theory, Abstr., Kiev (1982), 77–78.

The Kourovka Notebook. Unsolved problems in the theory of groups. 7th augmented ed.

V. D. Mazurov (ed.), Yu. I. Merzlyakov (ed.), V. A. Churkin (ed.),

Transl., II. Ser., Am. Math. Soc., 121 (1983), 112 p.

On the p-length of solvable groups. (Russian)

V. D. Mazurov,

6th All-Union Symp. group theory, Cherkassy 1978, Collect. sci. works, Kiev (1980), 50–60.

Department of Group Theory. Problems and achievements. (Russian)

V. D. Mazurov, Yu. I. Merzlyakov, V. N. Remeslennikov,

For the science in Siberia, N48, Dec. 7 (1978).

On real irreducible matrix groups of prime degree. (Russian)

V. D. Mazurov,

6th All-Union Symp. group theory, Cherkassy 1978, Abstr., Kiev (1978), 37–38.

The Kourovka Notebook. Unsolved problems in the theory of groups. 6th augmented ed. (Russian)

V. D. Mazurov (ed.), Yu. I. Merzlyakov (ed.), V. A. Churkin (ed.),

Inst. Mat., Akad. Nauk SSSR, Sib. Otdel., Novosibirsk (1978), 99 p.

Hamiltonian group. (Russian)

V. D. Mazurov,

Encyclopedia of Math., Moscow, 1 (1977), 858.

The Kourovka Notebook. Unsolved problems in the theory of groups. 5th augmented ed. (Russian)

V. D. Mazurov (ed.), Yu. I. Merzlyakov (ed.), V. A. Churkin (ed.),

Inst. Mat., Akad. Nauk SSSR, Sib. Otdel., Novosibirsk (1976), 84 p.

Finite groups. (Russian)

V. D. Mazurov,

Itogi Nauki Tekh., Ser. Algebra Topologiya Geom., Moscow, 14 (1976), 5–56.

On solvable subgroups of finite simple groups.

V. D. Mazurov,

Transl., II. Ser., Am. Math. Soc., 109 (1977), 1–3.

Remarks on finite groups.

V. D. Mazurov,

Sib. Math. J., 16 (1975), 319.

Solvable subgroups of finite simple groups.

V. D. Mazurov,

Math. Notes, 16 (1974), 1091–1096.

A page from the Kourovka Notebook. (Russian)

V. D. Mazurov, M. Taitslin,

For the science in Siberia, N46, Nov. 27 (1974).

Cyclic automorphism groups of topological groups.

M. I. Kabenjuk, V. D. Mazurov,

Algebra and Logic, 13 (1974), 3–9.

Finite groups with 2-Sylow intersections of rank ≤2.

V. D. Mazurov, S. A. Syskin,

Math. Notes, 16 (1974), 661–663.

On centralizers of involutions in simple groups.

V. D. Mazurov,

Math. USSR, Sb., 22 (1974), 535–546.

A characterization of L₃(2ⁿ) by Sylow 2-subgroups.

V. D. Mazurov, S. A. Syskin,

Math. USSR, Izv., 8 (1974), 519–524.

Finite groups with special Sylow 2-subgroups.

V. D. Mazurov, S. A. Syskin,

Math. Notes., 14 (1973), 683–686.

Solvable subgroups of finite simple groups. (Russian)

V. D. Mazurov,

Author's abstract of Dr.Sci.(Phys.-Math.) thesis, Sverdlovsk (1973).

A characterization of PSL₃(2ⁿ) by the Sylow 2-subgroups. (Russian)

V. D. Mazurov, S. A. Syskin,

12th All-Union Algebraic Colloquium, Sverdlovsk, tetrad' 1 (1973), 93.

On groups with a special Sylow 2-subgroup. (Russian)

V. D. Mazurov, S. A. Syskin,

12th All-Union Algebraic Colloquium, Sverdlovsk, tetrad' 1 (1973), 92.

On centralizers of involutions in finite groups. (Russian)

V. D. Mazurov,

4th All-Union Symposium on Group Theory, Novosibirsk (1973), 123–126.

Finite simple groups whose Sylow 2-subgroups possess an extra-special subgroup of index 2.

V. V. Kabanov, V. D. Mazurov, S. A. Syskin,

Math. Notes., 14 (1973), 629–632.

Finite groups with solvable subgroups of 2-length one.

V. D. Mazurov,

Algebra and Logic, 11, N4 (1972), 243–259.

Finite simple groups with unique 2-length of centralizers of involutions.

V. D. Mazurov,

Algebra and Logic, 10 (1971), 225–231.

Finite simple groups with cyclic intersections of Sylow 2-subgroups.

V. D. Mazurov,

Algebra and Logic, 10 (1971), 120–126.

Finite simple groups with cyclic intersections of Sylow 2-subgroups. (Russian)

V. D. Mazurov,

11th All-Union Algebraic Colloquium, Kishinev (1971), 59.

On finite groups of exponent 4pq. (Russian)

V. D. Mazurov,

11th All-Union Algebraic Colloquium, Kishinev (1971), 59.

Finite groups whose solvable subgroups are 2-closed or 2'-closed.

V. D. Mazurov, V. M. Sitnikov, S. A. Syskin,

Algebra and Logic, 9 (1970), 187–204.

The coverings of Sylow subgroups in finite groups. (Russian)

V. D. Mazurov,

Ural. Gos. Univ. Mat. Zap., Sverdlovsk, 7, tetrad' 3 (1969/1970), 129–132.

2-groups with an automorphism of odd order fixing all involutions.

V. D. Mazurov,

Algebra and Logic, 8 (1969), 383–390.

The restricted Burnside problem for exponent 30.

V. D. Mazurov,

Algebra and Logic, 8 (1969), 264–273.

2-signalizers of finite groups.

V. D. Mazurov,

Algebra and Logic, 7 (1968), 167–168.

A characterization of certain simple groups. (Russian)

V. D. Mazurov,

9th All-Union Algebraic Colloquium, Gomel (1968), 126–127.

Finite groups with metacyclic Sylow 2-subgroups.

V. D. Mazurov,

Sib. Math. J., 8 (1967), 733–745.

On certain finite simple groups. (Russian)

V. D. Mazurov,

8th All-Union Algebraic Colloquium, Riga (1967), 80–81.

Finite groups of which a Sylow 2-subgroup is a direct product of quaternions. (Russian)

V. D. Mazurov,

Algebra i Logika Sem., 5, N5 (1966), 55–57.

On finite groups with cyclic Sylow subgroups for all odd primes. (Russian)

V. D. Mazurov,

Proc. Internat. Math. Congress, Section 2, Moscow (1966), 48.

Finite groups with a given Sylow 2-subgroup.

V. D. Mazurov,

Sov. Math. Dokl., 7 (1966), 678–680.

An example of a Frobenius group with an unsolvable complementary factor. (Russian)

V. D. Mazurov,

Ural. Gos. Univ. Mat. Zap., Sverdlovsk, 4, tetrad' 1 (1963), 60–62.