Growth type theorems of harmonic $(K,K')$-quasiregular mappings

Published 22 Sep 2025 in math.CV | (2509.17603v1)

Abstract: The purpose of this paper is twofold. First, we establish several sharp Hardy-Littlewood type radial growth theorems for harmonic $(K,K')$-quasiregular mappings. Second, we prove some sharp coefficient growth theorems for such mappings. In particular, we affirm Das and Kaliraj's conjecture in the case of univalent harmonic $(K,K')$-quasiregular mappings.

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Authors (1)

Shaolin Chen

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