Coefficient estimates for a new subclasses of λ-pseudo biunivalent functions with respect to symmetrical points associated with the Horadam Polynomials
In the present article, we introduce two new subclasses of λ-pseudo biunivalent functions with respect to symmetrical points in the open unit disk U defined by means of the Horadam polynomials. For functions belonging to these subclasses, estimates on the Taylor -Maclaurin coefficients ja2j and ja3j are obtained. Fekete-Szegö inequalities of functions belonging to these subclasses are also founded. Furthermore, we point out several new special cases of our results.
Keywords:
Analytic function, univalent and biunivalent functions, Fekete?Szegö problem, λ-pseudo biunivalent functions with respect to symmetrical points, Horadam polynomials, coefficient bounds subordination,
- ISSN: 1300-0098
- Yayın Aralığı: Yılda 6 Sayı
- Yayıncı: TÜBİTAK
Sayıdaki Diğer Makaleler
Shujaat Ali SHAH, Khalida İnayat NOOR
On the regularity of the solution map of the Euler–Poisson system
Mugbil AHMAD, Nasser Eddine TATAR
Sefa Anıl SEZER, İbrahim ÇANAK
Some properties of Riemannian geometry of the tangent bundle of Lie groups
Davood SEIFIPOUR, Esmaeil PEYGHAN
On the n-strong Drazin invertibility in rings
Dijana MOSIC, Honglin ZOU, Kezheng ZUO, Yinlan CHEN
Principal parts of a vector bundle on projective line and the fractional derivative