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Publications in Math-Net.Ru
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Normal forms of the degenerate autonomous differential equations with the maximal Jordan chain and simple applications
Vestnik YuUrGU. Ser. Mat. Model. Progr., 10:3 (2017), 5–15
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Differential equations with degenerate, depending on the unknown function operator at the derivative
CMFD, 59 (2016), 119–147
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Normal forms of the degenerate differential autonomous and non autonomous equations with the maximal Jordan chain of length two and three
Bulletin of Irkutsk State University. Series Mathematics, 12 (2015), 58–71
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Methods of the theory of branching and catastrophes in the problem of divergence an elongated plate in a supersonic gas flow.
Zhurnal SVMO, 16:2 (2014), 26–35
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Degenerated differential equations with variable degeneration operator
Zhurnal SVMO, 15:3 (2013), 8–20
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Construction of the asymptotics of solutions of nonlinear boundary value problems for fourth order differential equation with two bifurcation parameters
Bulletin of Irkutsk State University. Series Mathematics, 5:1 (2012), 2–12
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Implicit operator theorems under group symmetry conditions
Bulletin of Irkutsk State University. Series Mathematics, 4:1 (2011), 31–43
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Symmetry of $SO(2)$ and $SH(2)$ in Poincaré-Andronov-Hopf bifurcation problems with potential branching equations
Trudy SVMO, 10:1 (2008), 106–112
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Symmetry and potentiality in a general problem in bifurcation theory
Izv. Vyssh. Uchebn. Zaved. Mat., 2006, no. 4, 30–40
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Теоремы существования бифуркации в присутствии одной обобщенной жордановой цепочки нечетной длины
Matem. Mod., 9:10 (1997), 30–31
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Modification of the Lyapunov–Schmidt method and the stability of
solutions of differential equations with a degenerate operator of finite
index multiplying the derivative
Dokl. Akad. Nauk, 330:6 (1993), 687–690
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Some special cases of the use of the method of false perturbations
Differ. Uravn., 19:10 (1983), 1813–1815
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Problem of the points of bifurcation in the case of several parameters
Differ. Uravn., 17:2 (1981), 383–386
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Boris Vladimirovich Loginov. To the 75-th anniversary
Vestn. Yuzhno-Ural. Gos. Un-ta. Ser. Matem. Mekh. Fiz., 6:4 (2014), 59–62
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