BIMSA > Yevgen Makedonskyi
Assistant Professor Yevgen Makedonskyi

Group: Number Theory and Representation Theory

Office: A3-1a-202

Email: mak@bimsa.cn

Research Field: Algebra

CV

Biography

Ievgen Makedonskyi obtained a PhD degree in mathematics from the Russian University of Advanced Economic Research and then worked at the Russian University of Advanced Economic Research, the Max Planck Institute of Mathematics, the University of Tokyo, Skolkovo University of Science and Technology, and Jena University in Germany. In 2022, he joined the Yanqi Lake Beijing Institute of Mathematical Sciences and Applications as an assistant professor. His research interests include Lie algebra, polynomial derivation, affine Kac Moody Lie algebra, Weyl and Demazure module Asymmetric Macdonald polynomials, recent algebras, arc varieties, etc.

Research Interest

  • Lie algebras, polynomial derivations, affine Kac-Moody Lie algebras, Weyl and Demazure modules, nonsymmetric Macdonald polynomials, current algebras, arc varieties.

Education Experience

  • 2013 - 2016      Department of Mathematics, HSE      Mathematics      Doctor
  • 2011 - 2013      Kiev T. Shevchenko university      Mechanics and Mathematics      Master
  • 2007 - 2011      Kiev T. Shevchenko university      Mechanics and Mathematics      Bachelor

Work Experience

  • 2022 -      BIMSA      Assistant Professor
  • 2022 - 2022      Friedrich-Schiller-Universitat, Jena      Postdoc
  • 2022 - 2022      Max Planck Institute for Mathematics, Bonn      Postdoc
  • 2019 - 2022      Center of Advanced Studies, Skolkovo Institute of Science and Technology
  • 2018 - 2019      Kyoto University, Japan      Postdoc
  • 2017 - 2017      Max Planck Institute for Mathematics, Bonn      Postdoc
  • 2016 - 2018      HSE, Laboratory of Algebraic Geometry

Honors and Awards

  • 2012      Voitech Jarnik IMC, Czech Republic, Ostrava (first prize)
  • 2011      International Mathematics Competition, Bulgaria (first prize)

Publication

  • [1] B. Kounyavsky, A. Regeta, Ie. Makedonskyi , Bracket width of current Lie algebras, submitted to Journal of Algebra (2024)
  • [2] Ie. Makedonskyi, I. Makhlin, Poset polytopes and pipe dreams: types C and B, submitted to IMRN (2024)
  • [3] E. Feigin. A. Khoroshkin, Ie. Makedonskyi, D. Orr, Parahoric Lie algebras and parasymmetric Macdonald polynomials, accepted by Israel Journal of Math (2023)
  • [4] E. Feigin, A. Khoroshkin. Ie. Makedonskyi, D. Orr, Peter-Weyl theorem for Iwahori groups and highest weight categories, submitted to Annales de l'Institut Fourier (2023)
  • [5] E. Feigin. Ie. Makedonskyi, D. Orr, Nonsymmetric $q$-Cauchy identity and representations of the Iwahori algebra, accepted by Kyoto Mathematical Journal (2023)
  • [6] A. Regeta, Ie. Makedonskyi , Bracket width of the Lie algebra of vector fields on a smooth ffine curve, Journal of Lie theory (2023)
  • [7] I. Dumanski, E. Feigin, Ie. Makedonskyi, I. Makhlin, On reduced arc spaces of toric varieties, accepted by Algebra and Number Theory (2022)
  • [8] E. Feigin, I. Makedonskyi, Vertex Algebras and Coordinate Rings of Semi-infinite Flags, Comm. Math. Phys., 2019, p. 1-24.
  • [9] E. Feigin, I. Makedonskyi, Weyl modules for osp(1; 2) and nonsymmetric Macdonald polynomials, Mathematical Research Letters, vol. 24, no. 3 (2017), pp. 741-766.
  • [10] I. Makedonskyi, On Noncommutative Bases of Free Modules of Derivations over Polynomial Rings, Communications in Algebra, 2016, vol. 1. no. 44. pp. 11-25.
  • [11] E. Feigin, I. Makedonskyi, Nonsymmetric Macdonald polynomials and PBW filtration: Towards the proof of the Cherednik-{Orr conjecture, Journal of Combinatorial Theory, series A, 2015, vol. 135, pp. 60-84.
  • [12] Ie. O. Makedonskyi, A. P. Petravchuk, On nilpotent and solvable Lie algebras of derivations, Journal of Algebra, 2014, vol. 401, pp. 245-257.
  • [13] Ie. Makedonskyi, On Wild and Tame finite dimensional Lie algebras, Functional Analisys and it's applications, 2013, vol. 47, issue 4, pp. 271-283.
  • [14] Ie. O. Makedonskyi, A. P. Petravchuk, On finite dimensional Lie algebras of planarvector fields with rational coefficients, Methods Funct. Anal. Topology, 2013, vol. 19, no. 4, pp. 376-388.
  • [15] I. V. Arzhantsev, Ie. O. Makedonskii, A. P. Petravchuk, Finite-Dimansional subalgebras of polynomial Lie algebras of rank one, Ukrainian Math. Journal, 2011, vol. 63, no. 5, pp. 827-832.
  • [16] Ie. Makedonskyi Semi-infinite Plucker relations and arcs over toric degeneration, accepted to Mathematical Research Letters.
  • [17] E. Feigin, I. Makedonskyi, Generalized Weyl modules, alcove paths and Macdonald polynomials, Selecta Mathematica, 23(4), pp. 2863-2897.
  • [18] E. Feigin, I. Makedonskyi, Generalized Weyl modules for twisted current algebras, Theoretical and Mathematical Physics 192 (2), pp. 1184-1204.
  • [19] E. Feigin, I. Makedonskyi, D. Orr, Generalized Weyl modules and nonsymmetric q-Whittaker functions, Advances math, v. 330, p. 997-1033.
  • [20] E. Feigin, S. Kato, I. Makedonskyi, Representation theoretic realization of nonsymmetric Macdonald polynomials at infinity, accepted to Journal fur die reine und angewandte Mathematik.
  • [21] E. Feigin, I. Makedonskyi, Semi-infinite Plucker relations and Weyl modules, IMRN, rny121.
  • [22] E. Feigin, A. Khoroshkin, Ie. Makedonskyi Duality theorems for current groups, accepted to Israel Journal of Mathematics.

 

Update Time: 2024-10-10 16:42:59