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Publications in Math-Net.Ru
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Criteria for $C^m$-approximability of functions by solutions of homogeneous second-order elliptic equations on compact subsets of $\mathbb{R}^N$ and related capacities
Uspekhi Mat. Nauk, 79:5(479) (2024), 101–177
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Capacities commensurable with harmonic ones
Mat. Sb., 215:2 (2024), 120–146
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On $\gamma_{{\mathcal L}}$-capacities of Cantor sets
Algebra i Analiz, 35:5 (2023), 171–182
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Commensurability of some capacities with harmonic capacities
Uspekhi Mat. Nauk, 78:5(473) (2023), 183–184
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On the Dirichlet problem for not strongly elliptic second-order equations
Uspekhi Mat. Nauk, 77:2(464) (2022), 197–198
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Approximation by polyanalytic functions in Hölder spaces
Algebra i Analiz, 33:5 (2021), 125–152
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Uniform approximation of functions
by solutions of second order homogeneous strongly elliptic equations on compact sets in ${\mathbb{R}}^2$
Izv. RAN. Ser. Mat., 85:3 (2021), 89–126
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A criterion for uniform approximability of individual functions by solutions of second-order homogeneous elliptic equations with constant complex coefficients
Mat. Sb., 211:9 (2020), 60–104
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On Bianalytic Capacities
Mat. Zametki, 103:4 (2018), 635–640
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On Nevanlinna domains with fractal boundaries
Algebra i Analiz, 29:5 (2017), 90–110
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On the existence of angular boundary values for polyharmonic functions in the unit ball
Zap. Nauchn. Sem. POMI, 456 (2017), 144–154
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An example of a non-rectifiable Nevanlinna contour
Algebra i Analiz, 27:4 (2015), 50–58
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Criteria for $C^m$-approximability by bianalytic functions on planar compact sets
Mat. Sb., 206:2 (2015), 77–118
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Conditions for $C^m$-approximability of functions by solutions of elliptic equations
Uspekhi Mat. Nauk, 67:6(408) (2012), 53–100
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Criterion of uniform approximability by harmonic functions on compact sets in $\mathbb R^3$
Trudy Mat. Inst. Steklova, 279 (2012), 120–165
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On uniform approximability by solutions of elliptic equations of order higher than two
Ufimsk. Mat. Zh., 4:4 (2012), 108–118
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A criterion for approximability by harmonic functions in Lipschitz spaces
Zap. Nauchn. Sem. POMI, 401 (2012), 144–171
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Uniform approximation problem for harmonic functions
Algebra i Analiz, 23:4 (2011), 136–178
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Uniform approximation by harmonic functions on compact subsets of $\mathbb R^3$
Zap. Nauchn. Sem. POMI, 389 (2011), 162–190
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The Dirichlet problem for polyanalytic functions
Mat. Sb., 200:10 (2009), 59–80
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A criterion for uniform approximability on arbitrary compact sets for solutions of elliptic equations
Mat. Sb., 199:1 (2008), 15–46
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Uniform approximations by bianalytic functions on arbitrary compact subsets of $\mathbb C$
Mat. Sb., 195:5 (2004), 79–102
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Uniform Approximation of Functions Continuous on a Compact Subset of $\mathbb C$ and Analytic in Its Interior by Functions Bianalytic in Its Neighborhoods
Mat. Zametki, 69:2 (2001), 245–261
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An example of a nonconstant bianalytic function vanishing everywhere on a nowhere analytic boundary
Mat. Zametki, 62:4 (1997), 629–632
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