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Complex Variables and Elliptic Equations
An International Journal
Volume 55, 2010 - Issue 12
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Original Articles

On regular solutions of the Dirichlet problem for the Beltrami equations

Yu Dybov Faculty of the Technical Cybernetics, Sankt Petersburg State University, Polytechnical Street 29, Sankt Petersburg, 195251 Russian FederationCorrespondence[email protected] [email protected]
Pages 1099-1116 | Received 27 Jun 2009, Accepted 17 Dec 2009, Published online: 22 Sep 2010

Citations (8)

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Read on this site (2)

Guochun Wen. (2014) The Riemann-Hilbert problem for degenerate elliptic complex equations and its application. Complex Variables and Elliptic Equations 59:8, pages 1156-1168.
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Denis Kovtonyuk, Igor Petkov & Vladimir Ryazanov. (2013) On the boundary behaviour of solutions to the Beltrami equations. Complex Variables and Elliptic Equations 58:5, pages 647-663.
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Articles from other publishers (6)

Oleksandr P. Dovhopiatyi & Evgeny A. Sevost’yanov. (2021) On the compactness of classes of the solutions of the Dirichlet problem. Journal of Mathematical Sciences 259:1, pages 23-36.
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Oleksandr Dovhopiatyi & Evgeny Sevost'yanov. (2021) On the compactness of classes of the solutions of the Dirichlet problem. Ukrainian Mathematical Bulletin 18:3, pages 319-337.
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D. Kovtonyuk, I. Petkov, V. Ryazanov & R. Salimov. (2014) On the Dirichlet problemfor the Beltrami equation. Journal d'Analyse Mathématique 122:1, pages 113-141.
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Bogdan Bojarski, Vladimir Gutlyanskiǐ & Vladimir Ryazanov. (2013) Dirichlet problem for the general Beltrami equation in Jordan domains. Journal of Mathematical Sciences 190:4, pages 525-538.
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D. A. Kovtonyuk, I. V. Petkov & V. I. Ryazanov. (2012) On the Dirichlet problem for the Beltrami equations in finitely connected domains. Ukrainian Mathematical Journal 64:7, pages 1064-1077.
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D. A. Kovtonyuk, I. V. Petkov & V. I. Ryazanov. (2012) On the boundary behavior of solutions of the Beltrami equations. Ukrainian Mathematical Journal 63:8, pages 1241-1255.
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