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Publications in Math-Net.Ru
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An Asymptotic Method for Reducing Systems of Differential Equations with Almost-Periodic Matrices
Mat. Zametki, 105:1 (2019), 9–17
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Analysis of nonautonomous systems of ordinary differential equations with exponentially periodic matrix
Izv. Vyssh. Uchebn. Zaved. Mat., 2017, no. 10, 62–69
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Specific Features of the Study of Nonautonomous Differential Equations with Exponential-Type Matrices
Mat. Zametki, 101:2 (2017), 226–231
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Splitting method of the study of multipoint boundary value problems on the half-line
Meždunar. nauč.-issled. žurn., 2015, no. 7-2(38), 23–27
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Unique Solvability of Singularly Perturbed Boundary-Value Problems with Unstable Spectrum of the Limit Operator
Mat. Zametki, 95:2 (2014), 222–226
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The analysis of small fluctuations of micromechanical gyroscopes (MMG) on a vibrating basis
Mat. Model., 24:5 (2012), 61–64
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Asymptotic analysis of regularly and singularly perturbed problems and their applications in biology
CMFD, 37 (2010), 16–27
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Initial-value and multipoint boundary-value problems for nonautonomous systems with polynomial matrices and their applications
CMFD, 35 (2010), 78–85
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On nonlinear singularly perturbed problems in biology
Mat. Model., 22:9 (2010), 107–115
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On a Method for Studying the Norm and the Stability of Solutions
Mat. Zametki, 81:4 (2007), 540–546
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On the asymptotics of solutions of boundary value problems for singularly perturbed linear systems on an infinite interval
Differ. Uravn., 42:8 (2006), 1138–1139
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Asymptotic analysis of solutions of differential equations with polynomially periodic coefficients
Izv. Vyssh. Uchebn. Zaved. Mat., 2006, no. 1, 78–81
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Construction of exact solutions to singular perturbation problems for linear ordinary differential equations with power boundary layer
Mat. Zametki, 79:6 (2006), 950–954
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Asymptotic analysis of linear periodic systems of homogeneous differential equations with a large or small parameter
Izv. Vyssh. Uchebn. Zaved. Mat., 2005, no. 7, 25–29
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Quasi-regular asymptotic behavior of the solution of a singularly perturbed Cauchy problem for linear systems of differential matrix equations
Izv. Vyssh. Uchebn. Zaved. Mat., 2005, no. 4, 45–48
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An Asymptotic Analog of Reducibility Theorems for Some Classes of Nonautonomous Linear Systems
Differ. Uravn., 40:3 (2004), 330–333
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Asymptotic Expansion of the Determinant of a Perturbed Matrix
Mat. Zametki, 76:1 (2004), 149–151
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An algorithm for constructing a quasi-regular asymptotic representation for the solution of singularly perturbed linear multi-point boundary value problems with fast and slow variables
Izv. Vyssh. Uchebn. Zaved. Mat., 2002, no. 7, 14–21
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The method of unitary transformations in stability theory
Izv. Vyssh. Uchebn. Zaved. Mat., 2002, no. 2, 41–45
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The Birgchof type asymptotics of some singularly perturbed optimal control problems
Mat. Model., 14:3 (2002), 27–29
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A Class of Singularly Perturbed Boundary Value Problems with Unstable Spectrum of the Limit Operator
Differ. Uravn., 37:4 (2001), 558–561
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The analysis of singularly perturbed problems by the splitting method
Mat. Model., 13:12 (2001), 55–57
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On some methods for investigating stability
Mat. Sb., 192:3 (2001), 65–82
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The splitting method in the theory of regular and singular perturbations
Izv. Vyssh. Uchebn. Zaved. Mat., 2000, no. 6, 10–15
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A spectral method for studying the stability of some classes of nonautonomous differential equations
Izv. Vyssh. Uchebn. Zaved. Mat., 2000, no. 5, 51–61
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On the unique solvability of some classes of nonlinear regular and singularly perturbed boundary value problems
Differ. Uravn., 35:8 (1999), 1028–1035
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An iterative method for the analysis of nonlinear singularly perturbed initial value and boundary value problems
Izv. Vyssh. Uchebn. Zaved. Mat., 1999, no. 3, 38–45
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On the structure of the solution of singularly perturbed initial-boundary value problems with an unbounded spectrum of the limit operator
Mat. Zametki, 65:6 (1999), 831–835
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Investigation of the stability of nonautonomous systems of differential equations of quasipolynomial type
Differ. Uravn., 34:10 (1998), 1427–1429
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Singularly perturbed problems with double singularity
Mat. Zametki, 62:4 (1997), 494–501
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Asymptotic analysis of certain classes of singularly perturbed problems on the semiaxis
Mat. Zametki, 62:1 (1997), 111–117
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Initial value and boundary value problems with singularities
Differ. Uravn., 32:3 (1996), 419–421
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Contrasting solutions of singularly perturbed multipoint boundary-value problems with singularities
Mat. Zametki, 56:4 (1994), 95–101
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Singularly-perturbed boundary value problems in the presence of zeros in the spectrum of the limit operator
Sibirsk. Mat. Zh., 35:1 (1994), 118–123
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On a method of studying certain problems in perturbation theory
Mat. Sb., 184:12 (1993), 133–144
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Constructive methods for studying multipoint boundary value problems
Izv. Vyssh. Uchebn. Zaved. Mat., 1992, no. 2, 57–61
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Classes of regular and singular boundary problems
Mat. Zametki, 51:2 (1992), 149–151
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On a method of studying multipoint boundary value problems
Sibirsk. Mat. Zh., 33:6 (1992), 87–93
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Sufficient conditions for the stability of solutions of some classes of ordinary differential equations in critical cases
Differ. Uravn., 26:4 (1990), 709–712
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A new approach to the investigation of linear singularly perturbed problems in the presence of identically multiple and imaginary points of the spectrum
Differ. Uravn., 21:10 (1985), 1811–1814
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Sequential analysis of periodic systems with a small parameter multiplying the derivative in the presence of purely imaginary (including identically multiple) points in the spectrum of the limit operator
Differ. Uravn., 21:6 (1985), 1085–1089
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A general approach to asymptotic integration of singularly perturbed initial value and boundary value problems for systems of linear ordinary differential equations
Differ. Uravn., 20:11 (1984), 1999–2003
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On the existence of periodic solutions of some systems of differential equations with a small parameter at the derivative
Dokl. Akad. Nauk SSSR, 264:1 (1982), 40–44
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Asymptotic representation of periodic solutions of certain elliptic equations of order $2m$ in the process $m\rightarrow \infty $
Differ. Uravn., 14:10 (1978), 1900–1902
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