On the Asymptotic Behavior of Ring $Q$-homeomorphisms with Respect to $P$-modulus
Ruslan Salimov, Bogdan Klishchuk
TL;DR
This paper investigates the asymptotic behavior at infinity of ring $Q$-homeomorphisms concerning the $p$-modulus for $p>n$, providing insights into their boundary behavior and growth properties.
Contribution
It offers new results on the asymptotic properties of ring $Q$-homeomorphisms with respect to $p$-modulus for $p>n$, extending understanding of their boundary behavior.
Findings
Characterization of asymptotic behavior at infinity
Conditions for boundary behavior of ring $Q$-homeomorphisms
Extension of known results to $p>n$ case
Abstract
We study the behavior at infinity of ring -homeomorphisms with respect to -modulus for .
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Taxonomy
TopicsAnalytic and geometric function theory · Holomorphic and Operator Theory · Meromorphic and Entire Functions