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(i) . B1 M. C. Tamburini and M. Vsemirnov. Hurwitz groups and Hurwitz generation. Handbook of Algebra, vol. 4. pp. 385426, Elsevier, 2006. ( ) (ii) J24 V. L. Vasilyev, M. A. Vsemirnov. On (2,3)-generation of low-dimensional symplectic groups over the integers. Communications in Algebra 38 (2010), no. 9, 34693483. J23 M. C. Tamburini and M. Vsemirnov. Irreducible (2,3,7)-subgroups of PGLn (F ), n 7, II. J. Algebra 321 (2009), No. 8, 2119-2138. J22 A.M. Vershik, M.A. Vsemirnov. The local stationary presentation of the alternating groups and normal form. J. Algebra 319 (2008), no. 10, 42224229. J21 .. . (2, 3)- . 19 (2007), . 6, . 2258. English translation: M. Vsemirnov. On (2, 3)-generation of matrix groups over the ring of integers. St. Petersburg Math. J. 19 (2008), no. 6, 883910. J20 P. Cegielski, D. Richard and M. Vsemirnov, On the additive theory of prime numbers, Fundamenta Informaticae 81 (2007), 8396. J19 M. Vsemirnov. The group GL6 (Z) is (2, 3)-generated. J.Group Theory 10 (2007), no.4, 425430. J18 M. C. Tamburini and M. Vsemirnov. Irreducible (2,3,7)-subgroups of PGLn (F ), n 7. J. Algebra 300 (2006), 339-362. Erratum: ibid. 322 (2009), 41614162. J17 . . SL(6, Z) (2,3)-? , 330 (2006), 101130. English translation: M. Vsemirnov. Is the group SL(6, Z) (2,3)generated? J. Math. Sci. (N. Y.) 140 (2007), no. 5, 660675. J16 M. Vsemirnov. The groups G2 (p), p 5 as quotients of (2, 3, 7; 2p). Transformation Groups 11 (2006), no. 2, pp. 295304. J15 M. Vsemirnov. Hurwitz groups of intermediate rank. LMS J. Comput. Math. 7 (2004), pp. 300-336. J14 M. Vsemirnov. Automorphisms of pro jective spaces and min-wise independent sets of permutations, SIAM J. Discrete Math. 18 (2004), no .3, pp. 592607. J13 M. Vsemirnov. A new Fibonacci-like sequence of composite numbers. J. Integer Sequences 7 (2004), Article 04.3.7. J12 O. Eterevski and M. Vsemirnov. On the number of prime divisors of higher-order Carmichael numbers. Fibonacci Quarterly 42, (2004) no. 2, pp. 141148. J11 C. Franchi and M. Vsemirnov, Min-wise independent groups, European J. Combinatorics 24 (2003) pp. 855875. J10 .., ... 9. . , 57 (2002), no. 5, 149150. English translation: M. A. Vsemirnov and M. G. Rzhevskij, An upper bound for the contact number in dimension 9. Russian Math. Surveys 57 (2002), no. 5, 10151016. J9 . . , . . , . . , . . . . , 277 (2001), 1446. English translation: M. A. Vsemirnov, E. A. Hirsch, E. Ya. Dantsin, and S. V. Ivanov, Algorithms for SAT and upper bounds on their complexity. J. Math. Sci. (New York), 118 (2003) no. 2, 49484962.

J8 . . . - . 13 (2001), .5, 116. English translation: M. A. Vsemirnov, Two elementary proofs of the Fueter-Pґ a theorem on pairing polynomials. St. Petersburg Math. J. 13 oly (2002), no. 5, pp. 705715. Correction: ibid. 14 (2003), no. 5, p. 887. os J7 M. Vsemirnov, The Woods-ErdЁ conjecture for polynomial rings. Ann. Pure Appl. Logic 113 (2002), no. 13, pp. 331344. J6 M. Vsemirnov, V. Mysovskikh, and M. C. Tamburini, Triangle groups as subgroups of unitary groups. J. Algebra 245 (2001), no. 2, pp. 562583. J5 . . , , II, , 241 (1997), 529. English translation: M. A. Vsemirnov, Diophantine representations of linear recurrent sequences. II, J. Math. Sci. (New York), 98 (2000), no. 4, 427441. J4 . . . -. , 240 (1997), 6878. English translation: M. A. Vsemirnov, The Macdonald identities and multidimensional theta-functions, J. Math. Sci. (New York), 96 (1999), no. 5, 3486 3492. J3 . . . . I, , 227 (1995), 5260. English translation: M. A. Vsemirnov, Diophantine representations of linear recurrent sequences. I, J. Math. Sci. (New York), 89 (1998), no. 2, 11131118. J2 . . . , 8 , , 220 (1995), 36-48. English translation: M. A. Vsemirnov, Infinite sets of primes admitting Diophantine representations in eight variables, J. Math. Sci. (New York), 87 (1997), no. 1, 32003208. J1 . . . . . , 56 (1994), no. 1, 146 148. English translation:M. A. Vsemirnov, On a class of primality criteria, Mathematical Notes, 56 (1994), nos. 12, 754755. (iii) . T2 . . . (2, 3)- . . . .-. . .-, 2009, 230 . T1 . . . . . . .-. . .-, 1997. 76 . (iv) O7 V. Vasilyev, M. Vsemirnov. The group Sp10 (Z) is (2,3)-generated. Submitted to Central European Math. J. 17 p. O6 M. Vsemirnov. More classical groups, which are not (2,3)-generated. Submitted to Archiv der Mathematik. 8p. O5 M. Vsemirnov. Quadratic identities for a class of Fibonacci-like polynomials. Submitted to Fibonacci Quarterly. 6 p. O4 .. . . . O3 M. Vsemirnov. Irreducible (2,3,7)-subgroups of PGLn (F ), n 7, III. Manuscript in preparation. O2 M. Vsemirnov. Generators for low-dimensional Hurwitz groups. Manuscript in preparation. O1 M. Vsemirnov. On the q -Binomial matrix. Manuscript in preparation.