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- W3136247399 abstract "In this paper, we first determine Bohr’s inequality for the class of harmonic mappings (f=h+overline{g}) in the unit disk (mathbb {D}), where either both (h(z)=sum _{n=0}^{infty }a_{pn+m}z^{pn+m}) and (g(z)=sum _{n=0}^{infty }b_{pn+m}z^{pn+m}) are analytic and bounded in (mathbb {D}), or satisfies the condition (|g'(z)|le d|h'(z)|) in (mathbb {D}backslash {0}) for some (din [0,1]) and h is bounded. In particular, we obtain Bohr’s inequality for the class of harmonic p-symmetric mappings. Also, we investigate the Bohr-type inequalities of harmonic mappings with a multiple zero at the origin and that most of results are proved to be sharp." @default.
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- W3136247399 date "2021-03-15" @default.
- W3136247399 modified "2023-09-24" @default.
- W3136247399 title "Bohr-Type Inequalities for Harmonic Mappings with a Multiple Zero at the Origin" @default.
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- W3136247399 doi "https://doi.org/10.1007/s00009-021-01726-4" @default.
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