Strong Ring Solutions of Beltrami Equations

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Equicontinuous classes of ring Q-homeomorphisms (2007, background): “in [ 17 ]. In this article a series of existence theorems was established for the solutions to (1.4) which represent ring Q-homeomorphisms at each z0 ∈ C with”
Toward the theory of ring Q-homeomophisms (2008, background): “Ring Q-homeomorphisms induce Q-homeomorphisms arisen earlier in [24]–[ 26 ] and [13]–[14].”
On strong solutions of the Beltrami equations (2010, background): “Our work 3 was devoted to existence of absolutely continuous on lines (ACL) homeomorphic solutions satisfying additional moduli conditions at inner points of a domain.”
On integral conditions in the mapping theory (2010, background): “…the Beltrami equation theory in the plane, the integral conditions of the following type are often met with the function Q is given say in the unit ball B n = { x ∈ R n : | x | 1 } and q ( r ) is the average of the function Q ( x ) over the sphere | x | = r , see e.g. [2,4,6,7,14–17,20–23,27,28].”