On the regularity of solutions of quasilinear Poisson equations

Author:

Gutlyanskii V.Ya., ,Nesmelova O.V.,Ryazanov V.I., ,

Publisher

National Academy of Sciences of Ukraine (Co. LTD Ukrinformnauka)

Reference15 articles.

1. 1. Marcus, M. & Veron, L. (2014). Nonlinear second order elliptic equations involving measures. De Gruyter Series in Nonlinear Analysis and Applications (Vol. 21). Berlin: De Gruyter.

2. On quasiconformal maps and semilinear equations in the plane.;Gutlyanskii;Ukr Mat Visn,2017

3. 3. Bojarski, B., Gutlyanskii, V., Martio, O. & Ryazanov, V. (2013). Infinitesimal geometry of quasiconformal and bi-lipschitz mappings in the plane. EMS Tracts in Mathematics (Vol. 19). Zürich: European Mathematical Society.

4. 4. Gutlyanskii, V., Ryazanov, V., Srebro, U. &Yakubov, E. (2012). The Beltrami equation: A geometric approach. Developments in Mathematics (Vol. 26). New York etc.: Springer.

5. 5. Martio, O., Ryazanov, V., Srebro, U. & Yakubov, E. (2009). Moduli in modern mapping theory. New York: Springer.

Cited by 5 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. The Dirichlet problem for the Poisson type equations in the plane;Reports of the National Academy of Sciences of Ukraine;2020-06

2. On the quasilinear Poisson equations in the complex plane;Reports of the National Academy of Sciences of Ukraine;2020-01

3. Boundary value problems for the generalized analytic and harmonic functions;Proceedings of the Institute of Applied Mathematics and Mechanics NAS of Ukraine;2019-12-27

4. On semilinear equations in the complex plane;Reports of the National Academy of Sciences of Ukraine;2019-07

5. To the theory of semilinear equations in the plane;Ukrainian Mathematical Bulletin;2019-03-25

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