• ON SUBCLASS OF HARMONIC UNIVALENT FUNCTIONS DEFINED BY A GENERALISED OPERATOR

NAGALAXMI NAKEERTHA*

Abstract


In this article new subclass for harmonic univalent in the unit disk U define by the constructed operator〖 L〗_n^σ. Properties such as coefficient bounds, distortion bounds, extreme points, and convolution will be studied.

Keywords


Harmonic function, harmonic univalent function, coefficient inequality, extreme point, convex combination, integral operator.

Full Text:

PDF


Creative Commons License
This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 4.0 International License.
© 2010-2022 International Journal of Mathematical Archive (IJMA)
Copyright Agreement & Authorship Responsibility
Web Counter
https://section.iaesonline.com/akun-pro-kamboja/https://journals.uol.edu.pk/sugar-rush/http://mysimpeg.gowakab.go.id/mysimpeg/aset/https://jurnal.jsa.ikippgriptk.ac.id/plugins/https://ppid.cimahikota.go.id/assets/demo/https://journals.zetech.ac.ke/scatter-hitam/https://silasa.sarolangunkab.go.id/swal/https://sipirus.sukabumikab.go.id/storage/uploads/-/sthai/https://sipirus.sukabumikab.go.id/storage/uploads/-/stoto/https://alwasilahlilhasanah.ac.id/starlight-princess-1000/https://www.remap.ugto.mx/pages/slot-luar-negeri-winrate-tertinggi/https://waper.serdangbedagaikab.go.id/storage/sgacor/https://waper.serdangbedagaikab.go.id/public/images/qrcode/slot-dana/https://siipbang.katingankab.go.id/storage_old/maxwin/https://waper.serdangbedagaikab.go.id/public/img/cover/10k/