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Publications in Math-Net.Ru
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On convergent series expansions for solutions of nonlinear ordinary differential equations
Dokl. RAN. Math. Inf. Proc. Upr., 503 (2022), 70–75
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On Expansions of Solutions of Riccati's Equation in Asymptotic Series
Mat. Zametki, 110:1 (2021), 131–142
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Asymptotic expansions of solutions to the Riccati equation
Dokl. RAN. Math. Inf. Proc. Upr., 490 (2020), 59–62
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On Convergent Series Expansions of Solutions of the Riccati Equation
Mat. Zametki, 105:4 (2019), 603–615
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Power geometry of a non-linear differential equation
Mosc. Math. J., 18:2 (2018), 387–402
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On Lower and on Sharp Asymptotic Estimates of Solutions of Emden–Fowler-Type Equations
Mat. Zametki, 100:2 (2016), 279–286
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On the Asymptotic Estimates of Solutions of Emden–Fowler Type Equations
Mat. Zametki, 97:1 (2015), 103–114
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On Nonoscillating Solutions of Emden–Fowler-Type Equations
Mat. Zametki, 95:6 (2014), 911–925
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On Solutions of Emden–Fawler-type Equations
Mat. Zametki, 95:5 (2014), 775–789
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Local Finitely Smooth Equivalence of Real Autonomous Systems with Two Pure Imaginary Eigenvalues
Mat. Zametki, 92:6 (2012), 912–927
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On the Pseudonormal Form of Real Autonomous Systems with Two Pure Imaginary Eigenvalues
Mat. Zametki, 92:5 (2012), 731–746
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Finitely Smooth Local Equivalence of Autonomous Systems with One Zero Root
Mat. Zametki, 88:2 (2010), 275–287
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On New Resonances and Normal Forms of Autonomous Systems with One Zero Eigenvalue
Mat. Zametki, 88:1 (2010), 63–77
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Finitely Smooth Normal Form of an Autonomous System with Two Pure Imaginary Roots
Mat. Zametki, 80:2 (2006), 270–281
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Normal Form of Autonomous Systems with One Zero Eigenvalue
Mat. Zametki, 75:5 (2004), 711–720
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Local Smooth Transformations of Differential Equations Preserving Linear Automorphisms
Mat. Zametki, 71:4 (2002), 590–603
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Smooth Equivalence and Linearization of Reversible Systems
Mat. Zametki, 70:1 (2001), 96–108
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Smooth equivalence of differential equations, and linear automorphisms
Mat. Zametki, 66:4 (1999), 567–578
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A necessary condition for the local smooth linearization of a
system of differential equations
Dokl. Akad. Nauk, 351:2 (1996), 169–171
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Obstacles to local smooth linearization of systems of ordinary differential equations
Mat. Zametki, 57:6 (1995), 934–937
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Test for $C^1$-smooth linearization of an autonomous system in a neighborhood of a nondegenerate singular point
Mat. Zametki, 49:3 (1991), 91–96
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Linearization of an autonomous system in a neighborhood of a saddle singular point
Differ. Uravn., 25:2 (1989), 240–246
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A necessary and sufficient condition of smooth linearization of autonomous planar systems in a neighborhood of a critical point
Mat. Zametki, 46:1 (1989), 67–77
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On smooth linearization of systems of differential equations in a neighbourhood of a saddle singular point
Uspekhi Mat. Nauk, 43:4(262) (1988), 223–224
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Equivalence of systems of differential equations in the neighborhood of a singular point
Tr. Mosk. Mat. Obs., 44 (1982), 213–234
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Linearization of systems of differential equations in the neighborhood of invariant toroidal manifolds
Tr. Mosk. Mat. Obs., 38 (1979), 187–219
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The equivalence of systems of differential equations with reducing contraction
Differ. Uravn., 14:8 (1978), 1400–1413
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The linearization of an autonomous system in the neighborhood of a “node”-type singular point
Mat. Zametki, 14:6 (1973), 833–842
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Linearization of a system of differential equations in the neighborhood of a singular point
Dokl. Akad. Nauk SSSR, 206:3 (1972), 545–548
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On some conditions on mappings of spaces onto cylindrical domains
Mat. Zametki, 11:4 (1972), 459–462
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The reduction of dynamical systems to triangular form
Differ. Uravn., 5:6 (1969), 1076–1082
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Vladimir Alexandrovich Kondratiev on the 70th anniversary of his birth
Tr. Semim. im. I. G. Petrovskogo, 26 (2007), 5–28
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Vladimir Aleksandrovich Kondrat'ev
Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 2005, no. 5, 77–79
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