Quasi Partial Sums of Harmonic Univalent Functions

Huda Aldweby; Maslina Darus

doi:10.15446/recolma.v53n1.81035

Publicado

2019-01-01

Quasi Partial Sums of Harmonic Univalent Functions

Sumas Cuasi-Parciales de Funciones Armónicas Univalentes

DOI:

https://doi.org/10.15446/recolma.v53n1.81035

Palabras clave:

quasi-partial sums, integral operator, harmonic functions (en)
Sumas cuasi-parciales, operador integral, funciones armónicas (es)

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Autores/as

Huda Aldweby Asmarya University - Faculty of Science - Department of Mathematics
Maslina Darus Universiti Kebangsaan Malaysia - Faculty of Science and Technology - School of Mathematical Sciences

Resumen (en)
Resumen (es)

In this work, we obtain some conditions under which the quasi partial sums of the generalized Bernardi integral operator consisting of the harmonic univalent functions belongs to a similar class.

En este trabajo obtenemos algunas condiciones bajo las cuales las sumas cuasi-parciales del operador integral Bernardi generalizado que consiste de funciones armónicas univalentes pertenece a una clase similar.

Referencias

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E. A. Eljamal and M. Darus, Inclusion properties for certain subclasses of p-valent functions associated with new generalized derivative operator, Vladikavkaz Mathematical Journal 15 (2013), no. 2, 27-34.

W. Goodman, Univalent functions, Vol. I, II, Marnier Publishing, Florida, 1983.

J. M. Jahangiri and K. Farahmand, Partial sums of functions of bounded turning, J. Inequal. Pure Appl. Math., 4 (2003), no. 4, 1-3, Art. 79.

S. Y. Karpuzogullari, M. Ozturk, and M. Yamankaradeniz, A subclass of harmonic univalent functions with negative coecients, Appl. Math. Comput. 142 (2003), 469-476.

T. O. Opoola, On a new subclasses of univalent functions, Mathematica (Cluj) (36) 59 (1994), no. 2, 195-200.

S. Porwal and K. K. Dixit, Partial sums of harmonic univalent functions, Studia Univ. Babes Bolayi 28 (2013), no. 1, 15-21.

S. Porwal and K. K. Dixit, Some properties of generalized convolution of harmonic univalent functions, Demonstratio Math. 43 (2013), no. 1, 63-74.

G. S. Salagean, Subclasses of univalent functions, Complex Analysis-Fifth Romanian-Finnish Seminar. Springer, Berlin, Heidelberg, 1983.

Cómo citar

APA

Aldweby, H. & Darus, M. (2019). Quasi Partial Sums of Harmonic Univalent Functions. Revista Colombiana de Matemáticas, 53(1), 15–25. https://doi.org/10.15446/recolma.v53n1.81035

ACM

[1]

Aldweby, H. y Darus, M. 2019. Quasi Partial Sums of Harmonic Univalent Functions. Revista Colombiana de Matemáticas. 53, 1 (ene. 2019), 15–25. DOI:https://doi.org/10.15446/recolma.v53n1.81035.

ACS

(1)

Aldweby, H.; Darus, M. Quasi Partial Sums of Harmonic Univalent Functions. rev.colomb.mat 2019, 53, 15-25.

ABNT

ALDWEBY, H.; DARUS, M. Quasi Partial Sums of Harmonic Univalent Functions. Revista Colombiana de Matemáticas, [S. l.], v. 53, n. 1, p. 15–25, 2019. DOI: 10.15446/recolma.v53n1.81035. Disponível em: https://revistas.unal.edu.co/index.php/recolma/article/view/81035. Acesso em: 28 dic. 2025.

Chicago

Aldweby, Huda, y Maslina Darus. 2019. «Quasi Partial Sums of Harmonic Univalent Functions». Revista Colombiana De Matemáticas 53 (1):15-25. https://doi.org/10.15446/recolma.v53n1.81035.

Harvard

Aldweby, H. y Darus, M. (2019) «Quasi Partial Sums of Harmonic Univalent Functions», Revista Colombiana de Matemáticas, 53(1), pp. 15–25. doi: 10.15446/recolma.v53n1.81035.

IEEE

[1]

H. Aldweby y M. Darus, «Quasi Partial Sums of Harmonic Univalent Functions», rev.colomb.mat, vol. 53, n.º 1, pp. 15–25, ene. 2019.

MLA

Aldweby, H., y M. Darus. «Quasi Partial Sums of Harmonic Univalent Functions». Revista Colombiana de Matemáticas, vol. 53, n.º 1, enero de 2019, pp. 15-25, doi:10.15446/recolma.v53n1.81035.

Turabian

Aldweby, Huda, y Maslina Darus. «Quasi Partial Sums of Harmonic Univalent Functions». Revista Colombiana de Matemáticas 53, no. 1 (enero 1, 2019): 15–25. Accedido diciembre 28, 2025. https://revistas.unal.edu.co/index.php/recolma/article/view/81035.

Vancouver

1.

Aldweby H, Darus M. Quasi Partial Sums of Harmonic Univalent Functions. rev.colomb.mat [Internet]. 1 de enero de 2019 [citado 28 de diciembre de 2025];53(1):15-2. Disponible en: https://revistas.unal.edu.co/index.php/recolma/article/view/81035

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CrossRef Cited-by

1

1. Khadeejah Rasheed Alhindi. (2025). Application of the q-derivative operator to a specialized class of harmonic functions exhibiting positive real part. AIMS Mathematics, 10(1), p.1935. https://doi.org/10.3934/math.2025090.