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Publications in Math-Net.Ru
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Coercive estimates for multilayer degenerate differential operators
CMFD, 70:1 (2024), 99–120
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On a class of degenerate hypoelliptic polynomials
Tr. Mosk. Mat. Obs., 83:1 (2022), 181–217
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New classes of function spaces and singular operators
Tr. Mosk. Mat. Obs., 82:2 (2021), 329–348
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On the uniform convergence of double Furier–Walsh series
Proceedings of the YSU, Physical and Mathematical Sciences, 54:1 (2020), 20–28
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On a third order nonlinear equation
Proceedings of the YSU, Physical and Mathematical Sciences, 2003, no. 2, 14–17
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Group analysis of some nonlinear equation
Proceedings of the YSU, Physical and Mathematical Sciences, 2003, no. 1, 14–20
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Baclund transformation and group analysis for a nonlinear equation
Proceedings of the YSU, Physical and Mathematical Sciences, 1995, no. 1, 30–34
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Strictly hypoelliptic operators with constant coefficients
Mat. Sb., 183:2 (1992), 121–133
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Lower bounds for the functional dimension of the solution space of hypoelliptic operators
Mat. Sb., 181:7 (1990), 910–922
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Lower bounds for the functional dimension of the solution space of
hypo-elliptic equations
Dokl. Akad. Nauk SSSR, 308:1 (1989), 31–33
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On hypoellipticity weight for a class of regular operators
Trudy Mat. Inst. Steklov., 180 (1987), 125–127
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A numerical characteristic of linear differential operators with
constant coefficients
Dokl. Akad. Nauk SSSR, 283:5 (1985), 1068–1072
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On a functional index of hypoellipticity
Mat. Sb. (N.S.), 128(170):3(11) (1985), 339–353
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On the convergence of Galerkin approximations to the solution of the Dirichlet problem for some general equations
Mat. Sb. (N.S.), 124(166):3(7) (1984), 291–306
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Weak solutions of the Dirichlet problem for a quasilinear equation with lower-order terms
Trudy Mat. Inst. Steklov., 170 (1984), 105–112
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A variational boundary value problem for quasilinear equations of regular and irregular types
Differ. Uravn., 19:6 (1983), 1007–1018
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Convergence of Galerkin approximations to the solution of the Dirichlet problem for some nonelliptic equations
Dokl. Akad. Nauk SSSR, 264:2 (1982), 291–294
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Variational problem for a nonregular equation and the uniqueness of the classical solution
Differ. Uravn., 18:11 (1982), 1907–1917
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On the functional dimension of the solution space of hypoelliptic equations
Mat. Sb. (N.S.), 115(157):4(8) (1981), 614–631
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The first boundary value problem for a general nonregular equation with constant coefficients
Dokl. Akad. Nauk SSSR, 251:1 (1980), 22–24
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Inequalities for differential polynomials with variable coefficients
Differ. Uravn., 15:8 (1979), 1468–1477
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Hyperbolic operators with a given higher-order part
Differ. Uravn., 15:6 (1979), 1059–1069
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Comparison of the power of polynomials and their hypoellipticity
Trudy Mat. Inst. Steklov., 150 (1979), 143–159
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Hypoellipticity criteria in terms of power and strength of operators
Trudy Mat. Inst. Steklov., 150 (1979), 128–142
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Normal solvability of the generalized Dirichlet problem for a certain class of nonelliptic equations
Differ. Uravn., 14:3 (1978), 474–481
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A characterization of hypoellipticity by estimates from below
Trudy Mat. Inst. Steklov., 140 (1976), 162–168
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Estimates of differential operators, and hypoelliptic operators
Trudy Mat. Inst. Steklov., 140 (1976), 130–161
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On estimates of monomials in terms of a given polynomial, and a characterization of hypoellipticity
Dokl. Akad. Nauk SSSR, 222:3 (1975), 530–533
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On hypoelliptic polynomials
Dokl. Akad. Nauk SSSR, 214:5 (1974), 1016–1019
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The zeros of polynomials of several variables
Differ. Uravn., 10:4 (1974), 712–720
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The comparison of differential operators and differential operators of constant strength
Trudy Mat. Inst. Steklov., 131 (1974), 94–118
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Comparison of differential operators, and differential operators of constant strength
Dokl. Akad. Nauk SSSR, 208:6 (1973), 1272–1275
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Estimates of derivatives with respect to differential operators
Sibirsk. Mat. Zh., 11:2 (1970), 343–357
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Estimates of the $L_p$ norms of derivatives by a nonregular set of differential operators
Differ. Uravn., 5:5 (1969), 911–921
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Estimation in $L_{p}$ of mixed derivatives with respect to differential polynomials
Trudy Mat. Inst. Steklov., 105 (1969), 66–76
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Density of smooth finitary functions in $\mathring{W}_p^r(\Omega)$
Mat. Zametki, 2:1 (1967), 45–52
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