On blow-up solutions and dead zones in semilinear equations

Author:

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

Publisher

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

Reference12 articles.

1. 1. Ahlfors, L. V. (1966). Lectures on quasiconformal mappings. Princeton, N.J.: Van Nostrand.

2. 2. Astala, K., Iwaniec, T. & Martin, G. (2009). Elliptic partial differential equations and quasiconformal mappings in the plane. Princeton Mathematical Series. (Vol. 48). Princeton, NJ: Princeton University Press.

3. Asymptotic behavior of solutions and their derivatives, for semilinear elliptic problems with blowup on the boundary;Bandle;Ann Inst H Poincaré Anal Non Lineaire 12 No 2,1995

4. 4. Bojarski, B., Gutlyanskii, V., Martio, O. & Ryazanov, V. (2013). Infinitesimal geometry of quasiconformal and bilipschitz mappings in the plane. EMS Tracts in Mathematics. (Vol. 19). Zurich: European Mathematical Society.

5. 5. Gutlyanskii, V., Ryazanov, V., Srebro, U. & Yakubov, E. (2012). The Beltrami Equation: A Geometric Approach. Developments in Mathematics. (Vol. 26). New York: Springer.

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

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