Андрей Ляшик

 научный сотрудник / Сколковский институт науки и технологий

Образование
2013 / бакалавриат / Киевский национальный университет
2015 / магистратура / Высшая школа экономики, факультет математики
2020 / аспирантура / Высшая школа экономики, факультет математики
2020 / аспирантура / Сколковский институт науки и технологий
2020 / Doctor of Philosophy / Сколковский институт науки и технологий / специальность 01.01.03 — математическая физика / тема диссертации “Векторы Бете и их скалярные произведения в квантовых интегрируемых моделях” / “Bethe vectors and their scalar products in quantum integrable models”

Публикации

  1. A. Liashyk, S. Z. Pakuliak, “Gauss coordinates vs currents for the Yangian doubles of the classical types”, SIGMA 16 (2020), 120 doi.org/10.3842/SIGMA.2020.120 [ PDF: English, arXiv: 2006.01579]
  2. A. Hutsalyuk, A. Liashyk, “Master equation for correlation functions in algebra symmetry gl(2|1) related models” [ PDF: English, arXiv: 2102.05017]
  3. A. Liashyk, S. Z. Pakuliak, “Algebraic Bethe ansatz for o2n+1-invariant integrable models” [ PDF: English, arXiv: 2008.03664]
  4. A. Hutsalyuk, A. Liashyk, S. Pakuliak, E. Ragoucy, N. Slavnov, “Actions of the monodromy matrix elements onto gl(m|n)-invariant Bethe vectors” [ PDF: English, arXiv: 2005.09249]
  5. A. Liashyk, S. Pakuliak, E. Ragoucy, N. Slavnov, “Bethe vectors for orthogonal integrable models”, Theoret. and Math. Phys., Theoret. and Math. Phys., 201:2 (2019), 1543–1562 [ PDF: English, arXiv: 1906.03202]
  6. A. Liashyk, S. Z. Pakuliak, E. Ragoucy, N. A. Slavnov, “New symmetries of gl(N)-invariant Bethe vectors”, J. Stat. Mech., 2019 (2019), 44001, 24 doi: 10.1088/1742-5468/ab02f0 [ PDF: English, arXiv: 1810.00364 ]
  7. A. Liashyk, “New approach to scalar products of Bethe vectors” [ PDF: English, arXiv: 1907.11875]
  8. A. Liashyk, N. A. Slavnov, “On Bethe vectors in gl3-invariant integrable models”, J. High Energ. Phys. 6 (2018) 018, [ PDF: English, arXiv: 1803.07628 ]
  9. A. Hutsalyuk, A. Liashyk, S. Z. Pakuliak, E. Ragoucy, N. A. Slavnov, “Scalar products and norm of Bethe vectors for integrable models based on Uq(glˆn)”, SciPost Phys. 4, (2018) 006 [ PDF: English, arXiv: 1711.03867 ]
  10. A. Hutsalyuk, A. Liashyk, S. Z. Pakuliak, E. Ragoucy, N. A. Slavnov, “Norm of Bethe vectors in models with gl(m|n) symmetry”, Nucl. Phys. B926 (2018) 256-278 [ PDF: English, arXiv: 1705.09219 ]
  11. A. Hutsalyuk, A. Liashyk, S. Z. Pakuliak, E. Ragoucy, N. A. Slavnov, “Scalar products of Bethe vectors in the models with gl(m|n) symmetry”, Nucl.Phys.B, 923 (2017) 277-311 [ PDF: English, arXiv: 1704.08173 ]
  12. A. Hutsalyuk, A. Liashyk, S. Z. Pakuliak, E. Ragoucy, N. A. Slavnov, “Current presentation for the double super-Yangian $DY(\mathfrak{gl}(m|n))$ and Bethe vectors”, Russian Math. Surveys, 72:1 (2017), 33–99. [ PDF: English, arXiv: 1611.09620 ]
  13. A. Hutsalyuk, A. Liashyk, S.Z. Pakuliak, E. Ragoucy, N. A. Slavnov, “Scalar products of Bethe vectors in models with gl(2|1) 2. Determinant representation”, 2017 J. Phys. A: Math. Theor. 50 034004. [ PDF: English, arXiv: 1606.03573 ]
  14. A. Liashyk, D. Rudneva, A. Zabrodin, A. Zotov, “Asymmetric 6-vertex model and classical Ruijsenaars-Schneider system of particles”, Theoret. Math. Phys., 192:2 (2017) 1141-1153, Теоретическая и математическая физика, 192 (2017) 235-249 [ PDF: English, arXiv: 1611.02497 ]
  15. A. Hutsalyuk, A. Liashyk, S.Z. Pakuliak, E. Ragoucy, N. A. Slavnov, “Form factors of the monodromy matrix entries in gl(2|1)-invariant integrable models”, Nucl. Phys. B. 911 (2016) pp. 902-927. [ PDF: English, arXiv: 1607.04978 ]
  16. A. Hutsalyuk, A. Liashyk, S.Z. Pakuliak, E. Ragoucy, N. A. Slavnov, “Scalar products of Bethe vectors in models with gl(2|1) symmetry 1. Super-analog of Reshetikhin formula”, 2016 J. Phys. A: Math. Theor. 49 454005. [ PDF: English, arXiv: 1605.09189 ]
  17. A. Hutsalyuk, A. Liashyk, S.Z. Pakuliak, E. Ragoucy, N. A. Slavnov, “Multiple Actions of the Monodromy Matrix in gl(2|1)-Invariant Integrable Models”, SIGMA 12 (2016 ) 099. [ PDF: English, arXiv: 1605.06419 ]
  18. M. Beketov, A. Liashyk, A. Zabrodin, A. Zotov, “Trigonometric version of quantum–classical duality in integrable systems”, Nucl. Phys. B. 903 (2016) pp. 150-163. [ PDF: English, arXiv: 1510.07509 ]