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Complex Variables and Elliptic Equations
An International Journal
Volume 64, 2019 - Issue 1
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Review Article

On the polyharmonic Neumann problem in weighted spaces

Hovik A. MatevossianFederal Research Center “Computer Science and Control”, Russian Academy of Sciences, Moscow, Russia.;Moscow Aviation Institute (National Research University), Moscow, Russia.Correspondence[email protected]
ORCID Iconhttp://orcid.org/0000-0002-9895-9628
ORCID Icon
Pages 1-7 | Received 30 Jul 2017, Accepted 19 Nov 2017, Published online: 08 Dec 2017

Citations (19)

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Maria V. Korovina, Hovik A. Matevossian & Ilya N. Smirnov. (2023) Uniform asymptotics of solutions of the wave operator with meromorphic coefficients. Applicable Analysis 102:1, pages 239-252.
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Articles from other publishers (18)

Maria V. Korovina & Hovik A. Matevossian. (2022) Uniform Asymptotics of Solutions of Second-Order Differential Equations with Meromorphic Coefficients in a Neighborhood of Singular Points and Their Applications. Mathematics 10:14, pages 2465.
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Mohamed Akel, Heinrich Begehr & Alip Mohammed. (2022) Integral representations in the complex plane and iterated boundary value problems. Rocky Mountain Journal of Mathematics 52:2.
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Nabil Kerdid. (2022) On the linearized system of elasticity in the half-space. AIMS Mathematics 7:8, pages 14991-15001.
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M. V. Korovina, H. A. Matevossian & I. N. Smirnov. (2022) On the Asymptotics of Solutions of a Boundary Value Problem for the Hyperbolic Equation (at $$\boldsymbol{t\to\infty}$$). Lobachevskii Journal of Mathematics 42:15, pages 3684-3695.
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Giovanni Migliaccio & Hovik A. Matevossian. (2021) Exterior Biharmonic Problem with the Mixed Steklov and Steklov-Type Boundary Conditions. Lobachevskii Journal of Mathematics 42:8, pages 1886-1899.
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H. A. Matevossian. (2021) Dirichlet–Neumann Problem for the Biharmonic Equation in Exterior Domains. Differential Equations 57:8, pages 1020-1033.
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M V Korovina, H A Matevossian, I N Smirnov & V Yu Smirnov. (2021) On the Asymptotics of Solutions of the Klein - Gordon - Fock Equation with Meromorphic Coefficients in the Neighborhood of Infinity. Journal of Physics: Conference Series 1990:1, pages 012017.
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H. A. Matevossian. (2021) Biharmonic Problem with Dirichlet and Steklov-Type Boundary Conditions in Weighted Spaces. Computational Mathematics and Mathematical Physics 61:6, pages 938-952.
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Hovik A. Matevossian & Giovanni Migliaccio. 2021. 13th Chaotic Modeling and Simulation International Conference. 13th Chaotic Modeling and Simulation International Conference 597 607 .
Hovik A. Matevossian, Giorgio Nordo & Giovanni Migliaccio. 2021. 13th Chaotic Modeling and Simulation International Conference. 13th Chaotic Modeling and Simulation International Conference 575 596 .
Maria Korovina. (2020) Asymptotics of Solutions of Linear Differential Equations with Holomorphic Coefficients in the Neighborhood of an Infinitely Distant Point. Mathematics 8:12, pages 2249.
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Hovik A. Matevossian. (2020) Asymptotics and Uniqueness of Solutions of the Elasticity System with the Mixed Dirichlet–Robin Boundary Conditions. Mathematics 8:12, pages 2241.
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H. A. Matevossian. (2020) On the Biharmonic Problem with the Steklov-Type and Farwig Boundary Conditions. Lobachevskii Journal of Mathematics 41:10, pages 2053-2059.
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H A Matevossian, G Nordo & T Sako. (2020) Biharmonic Problems and their Application in Engineering and Medicine. IOP Conference Series: Materials Science and Engineering 934:1, pages 012065.
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Hovik A Matevossian. (2020) On the exterior Dirichlet-Neumann problem for the Biharmonic equation and its application in mechanics. IOP Conference Series: Materials Science and Engineering 918:1, pages 012099.
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Hovik Matevossian. (2019) On the Mixed Steklov—Neumann and Steklov-type Biharmonic Problems in Unbounded Domains. IOP Conference Series: Materials Science and Engineering 683:1, pages 012016.
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Hovik A. Matevossian. (2019) Mixed Boundary Value Problems for the Elasticity System in Exterior Domains. Mathematical and Computational Applications 24:2, pages 58.
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Hovik Matevossian. (2019) On the Mixed Dirichlet–Steklov-Type and Steklov-Type Biharmonic Problems in Weighted Spaces. Mathematical and Computational Applications 24:1, pages 25.
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