142 citations to https://www.mathnet.ru/rus/faa1190
  1. Sheinman O.K., “Lax Operator Algebras and Gradings on Semi-Simple Lie Algebras”, Transform. Groups, 21:1 (2016), 181–196  crossref  isi
  2. Ben Cox, “Module structure of the center of the universal central extension of a genus zero Krichever–Novikov algebra”, Journal of Algebra, 467 (2016), 58  crossref
  3. Ben Cox, Mee Seong Im, “Families of orthogonal Laurent polynomials, hyperelliptic lie algebras and elliptic integrals”, Integral Transforms and Special Functions, 27:11 (2016), 899  crossref
  4. Ben Cox, Elizabeth Jurisich, Renato A. Martins, “The 3-point Virasoro algebra and its action on a Fock space”, Journal of Mathematical Physics, 57:3 (2016)  crossref
  5. Б. О. Василевский, “Функция Грина дискретного конечнозонного при одной энергии двумерного оператора Шрёдингера на квад-графе”, Матем. заметки, 98:1 (2015), 27–43  mathnet  crossref  mathscinet  elib; B. O. Vasilevskii, “The Green Function of the Discrete Finite-Gap One-Energy Two-Dimensional Schrödinger Operator on the Quad Graph”, Math. Notes, 98:1 (2015), 38–52  crossref  isi
  6. Oleg K. Sheinman, “Global current algebras and localization on Riemann surfaces”, Mosc. Math. J., 15:4 (2015), 833–846  mathnet  crossref  mathscinet  zmath  elib
  7. Sheinman O.K., “Lax Operators Algebras and Gradings on Semisimple Lie Algebras”, Dokl. Math., 91:2 (2015), 160–162  mathnet  crossref  isi
  8. Laurent Freidel, Robert G. Leigh, Djordje Minic, “Metastring theory and modular space-time”, J. High Energ. Phys., 2015:6 (2015)  crossref
  9. М. Шлихенмайер, “Многоточечные алгебры операторов Лакса. Почти градуированная структура и центральные расширения”, Матем. сб., 205:5 (2014), 117–160  mathnet  crossref  mathscinet  zmath  adsnasa  elib; M. Schlichenmaier, “Multipoint Lax operator algebras: almost-graded structure and central extensions”, Sb. Math., 205:5 (2014), 722–762  crossref  isi
  10. Skrypnyk T., “Decompositions of Quasigraded Lie Algebras, Non-Skew-Symmetric Classical R-Matrices and Generalized Gaudin Models”, J. Geom. Phys., 75 (2014), 98–112  crossref  isi
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