Department of Mathematics and Statistics

Igor Erovenko
Associate Professor

Igor

Office: Petty 106
Email address: i_eroven@uncg.edu
Personal web page: www.uncg.edu/~i_eroven/
Starting year at UNCG: 2002
Office hours: MF 12:00-1:00; W 1:00-2:00

Education

Ph.D. in Mathematics, University of Virginia (2002)

Teaching

Spring, 2015
  • MAT 115-05 WTX (College Algebra)
  • MAT 115-05D WTX (College Algebra)
  • MAT 115-06 LEC (College Algebra), MWF 2:00-2:50, Petty Building 150
  • MAT 311-01 LEC (Introduction to Abstract Algebra), MWF 11:00-11:50, Petty Building 223
Summer Session 2, 2015
  • MAT 115-11 LEC (College Algebra), MTWR 10:10-12:10, Petty Building 303
Fall, 2015
  • MAT 115-06 WTX (College Algebra)
  • MAT 115-06D WTX (College Algebra)
  • MAT 310-01 LEC (Elementary Linear Algebra), MWF 11:00-11:50, Petty Building 217
  • MAT 311-01 LEC (Introduction to Abstract Algebra), MWF 1:00-1:50, Petty Building 007

Research Interests

Group Theory

Selected Recent Publications

  • Erovenko, Igor V. ; Sury, B. Commutativity degrees of wreath products of finite abelian groups. Bull. Aust. Math. Soc. 77 (2008), no. 1, 31--36.
  • Erovenko, Igor V. ; Rapinchuk, Andrei S. Bounded generation of $$S$$-arithmetic subgroups of isotropic orthogonal groups over number fields. J. Number Theory 119 (2006), no. 1, 28--48.
  • Erovenko, Igor V. $$\mathrm{SL}_n(F[x])$$ is not boundedly generated by elementary matrices: explicit proof. Electron. J. Linear Algebra 11 (2004), 162--167 (electronic).
  • Erovenko, Igor V. On bounded cohomology of amalgamated products of groups. Int. J. Math. Math. Sci. 2004, no. 37-40, 2103--2121.
  • Erovenko, Igor V. ; Rapinchuk, Andrei S. Bounded generation of some $$S$$-arithmetic orthogonal groups. C. R. Acad. Sci. Paris Sér. I Math. 333 (2001), no. 5, 395--398.

Brief Bio

Dr. Erovenko earned a Ph.D. in 2002 from the University of Virginia, and he joined the UNCG faculty in 2002. He currently serves as the Director of Undergraduate Studies. His research studies combinatorial properties of linear groups and bounded generation of S-arithmetic groups.