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Bykov Dmitrii Vladimirovich
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2019
1.	D. Bykov, “Flag manifold $\sigma$-models: The $1\over N$-expansion and the anomaly two-form”, Nuclear Physics B, 941 (2019), 316-360 https://doi.org/10.1016/j.nuclphysb.2019.02.006, arXiv: arXiv:1901.02861
2.	D. Bykov, P. Zinn-Justin, Higher spin $sl_2$ R-matrix from equivariant (co)homology, 2019 (Published online) , 29 pp. https://arxiv.org/abs/1904.11107
3.	D. Bykov, I. Achmed-Zade, Ricci-flat metrics on vector bundles over flag manifolds, 2019 (Published online) , 21 pp. https://arxiv.org/abs/1905.00412

2018
4.	Phys. Part. Nucl., 49:5 (2018), 963–965
5.	D. V. Bykov, “The $1/N$-expansion for flag-manifold $\sigma$-models”, Theoret. and Math. Phys., 197:3 (2018), 1691–1700
6.	Dmitri Bykov, “Ricci-flat metrics and Killing–Yano tensors”, QUARKS-2018, EPJ Web of Conf., 191, 2018, 06010 , 8 pp.

2017
7.	Dmitri Bykov, “Complex structure-induced deformations of $\sigma$-models”, JHEP, 2017, no. 3, 130 , 26 pp., arXiv: 1611.07116 (cited: 1) (cited: 3)
8.	D. V. Bykov, “A gauged linear formulation for flag-manifold $\sigma$-models”, Theoret. and Math. Phys., 193:3 (2017), 1737–1753 (cited: 2) (cited: 2)

2016
9.	Dmitri Bykov, “Classical solutions of a flag manifold $\sigma$-model”, Nuclear Phys. B, 902 (2016), 292–301 (cited: 10) (cited: 10)
10.	Dmitri Bykov, “Complex structures and zero-curvature equations for $\sigma$-models”, Phys. Lett. B, 760 (2016), 341–344 (cited: 9) (cited: 9)
11.	D. V. Bykov, “Cyclic gradings of Lie algebras and Lax pairs for $\sigma$-models”, Theoret. and Math. Phys., 189:3 (2016), 1734–1741 (cited: 4) (cited: 4)
12.	Dmitri Bykov, “Sigma-models with complex homogeneous target spaces”, 19th International Seminar on High Energy Physics (QUARKS-2016), Sankt-Peterburg, 29 maya–4 iyunya 2016 g., EPJ Web of Conf., 125, 2016, 5002 , 7 pp.

2015
13.	D. Bykov, “Integrable properties of $\sigma$-models with non-symmetric target spaces”, Nuclear Phys. B, 894 (2015), 254–267 , arXiv: 1412.3746 (cited: 1) (cited: 10) (cited: 2) (cited: 10)
14.	D. V. Bykov, “The differential geometry of blow-ups”, Theoret. and Math. Phys., 185:2 (2015), 1636–1648 (cited: 1) (cited: 1)

2014
15.	D. Bykov, Comments on the del Pezzo cone, 2014 , 28 pp., arXiv: 1405.2319
16.	D. Bykov, “Instantons and holomorphic spheres”, Supersymmetries and Quantum Symmetries (Dubna, 29.07–03.08 2015 g.), Phys. Part. Nucl. Lett., 11, no. 7, 2014, 1016–1018
17.	D. V. Bykov, “Geometric aspects of the holographic duality”, Theoret. and Math. Phys., 181:3 (2014), 1499–1508

2013
18.	D. Bykov, “The geometry of antiferromagnetic spin chains”, Comm. Math. Phys., 322:3 (2013), 807–834 , arXiv: 1206.2777 (cited: 5) (cited: 4)
19.	D. Bykov, “Comments on blow-ups”, New Trends in High Energy Physics (23–29 sentyabrya 2013 g., Alushta, Ukraina), eds. Laszlo Jenkovszky, Denis Savchenko, Georgiy Stelmakh, Institut teoreticheskoi fiziki im. N. N. Bogolyubova, Kiev, 2013, 166-171
20.	D. Bykov, The Kahler metric of a blow-up, 2013 , 38 pp., arXiv: 1307.2816
21.	D. Bykov, “The geometry of Haldane limits”, Proceedings of the 17th International Seminar QUARKS'2012 (4–10 iyunya 2012 g.), v. 1, eds. V. A. Matveev, V. A. Rubakov, Institute for Nuclear research of the Russian Academy of Sciences, 2013, 180–192

2012
22.	D. Bykov, “Haldane limits via Lagrangian embeddings”, Nuclear Phys. B, 855:1 (2012), 100–127 , arXiv: 1104.1419 (cited: 9) (cited: 2) (cited: 8)
23.	D. Bykov, K. Zarembo, “Ladders for Wilson loops beyond leading order”, J. High Energy Phys., 2012, no. 9, 057 , 14 pp., arXiv: 1206.7117 (cited: 12) (cited: 15)

2011
24.	D. V. Bykov, “Massless Excitations of Long Strings in $\mathrm{AdS}_4\times\mathbb C\mathrm P^3$”, Proc. Steklov Inst. Math., 272 (2011), 47–57

2010
25.	D. V. Bykov, “Symmetry algebra of the AdS$_4{\times}\mathbb{CP}^3$ superstring”, Theoret. and Math. Phys., 163:1 (2010), 496–510 (cited: 2) (cited: 2) (cited: 2) (cited: 2)
26.	D. Bykov, “The worldsheet low-energy limit of the $\mathrm{AdS}_4\times\mathbb{C}\mathrm{P}^3$ superstring”, Nuclear Phys. B, 838:1-2 (2010), 47–74 (cited: 11) (cited: 10) (cited: 11)

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