Seventieth Anniversary of Professor Vesselin Stoyanov Drensky

Authors

  • Petar Kenderov Institute of Mathematics and Informatics, Bulgarian Academy of Sciences

Abstract

This article provides a short description of the life and the activities of the outstanding Bulgarian mathematician Vesselin Stoyanov Drensky. It has been written in connection with his seventieth anniversary.

References

V. S. Drenski. O tozhdestvakh v algebrakh Li. Algebra i logika, 13 (1974), 265–290.

V. S. Drenski. Predstavleniya simmetricheskoy gruppy i mnogoobraziya lineynykh algebr. Mat. sb., 115 (1981), 98–115.

V. S. Drenski. Minimal'nyy bazis tozhdestv matrichnoy algebry vtorogo poryadka nad polem kharakteristiki 0. Algebra i logika 20 (1981), 282–290.

V. Drensky, A. Kasparian. Polynomial identities of eighth degree for 3 × 3 matrices. Godishnik na SU “Kliment Ohridski”, Fak. matem. i meh., kniga 1, mat. 77 (1983), 175–195.

V. Drensky. Codimensions of T-ideals and Hilbert series of relatively free algebras. J. Algebra, 91 (1984), 1–17.

V. Drensky, A. Kasparian. A new central polynomial for 3×3 matrices. Comm. Algebra, 13 (1985), 745–752.

V. Drensky, Ts. G. Rashkova. Weak polynomial identities for the matrix algebras. Comm. Algebra, 21 (1993), 3779–3795.

V. Drensky, G .M. Piacentini Cattaneo. A central polynomial of low degree for 4× 4 matrices. J. Algebra, 168 (1994), 469–478.

V. Drensky. New central polynomials for the matrix algebra, Israel J. Math., 92 (1995), 235–248.

H. Aslaksen, V. Drensky, L. Sadikova. Defining relations of invariants of two 3 × 3 matrices. J. Algebra, 298 (2006), 41–57.

F. Benanti, V. Drensky. Defining relations of noncommutative trace algebra of two 3×3 matrices. Adv. Appl. Math., 37, No 2 (2006), 162–182.

V. Drensky, R. La Scala. Gr¨obner bases of ideals invariant under endomorphisms. J. Symbol. Comp., 41, No 7 (2006) 835–846.

V. Drensky, J. Szigeti, L. van Wyk. Centralizers in endomorphism rings. J. Algebra, 324 (2010), 3378–3387.

F. Benanti, J. Demmel, V. Drensky, P. Koev. Computational approach to polynomial identities of matrices – a survey. In: Ring Theory: Polynomial Identities and Combinatorial Methods, Proc. of the Conf. in Pantelleria (Eds A. Giambruno, A. Regev, and M. Zaicev) Lect. Notes in Pure and Appl. Math., vol. 235, Dekker, 2003, 141–178.

R. Dangovski, V. Drensky, ¸Sehmus Fındık. Weitzenb¨ock derivations of free metabelian

Lie algebras. Linear Algebra and its Applications, 439, No 10 (2013), 3279–3296.

V. Drensky. The Bulgarian solitaire and the mathematics around it. Math. and Education in Math., 44 (2015), 79–91.

E. B. Elliott. On linear homogeneous diophantine equations. Quart. J. Pure Appl. Math. 34 (1903), 348–377.

F. Benanti, S. Boumova, V. Drensky, G. K. Genov, P. Koev. Computing with rational symmetric functions and applications to invariant theory and PI-algebras. Serdica Math. J., 38, Nos 1–3 (2012), 137–188.

L. Rowen. Book Reviews: “Polynomial identity rings, by Vesselin Drensky and Edward Formanek”. Bull. Amer. Math. Soc. (N.S.) 43, No 2 (2006) 259–267

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Published

2021-04-01 — Updated on 2022-10-21

How to Cite

[1]
Kenderov, P. 2022. Seventieth Anniversary of Professor Vesselin Stoyanov Drensky. Mathematics and Education in Mathematics. 50, (Oct. 2022), 23–31.