CERTAIN SUBCLASSES OF BI-UNIVALENT FUNCTIONS SATISFYING SUBORDINATE CONDITIONS

By Erhan Deniz. 2013

186 citations recorded by the source corpus.

Subfields: Geometry and Topology, Polymers and Plastics

View Paper: https://www.semanticscholar.org/paper/352c020308b9eeb733c33c7cf6edb3f6efdbb5ad

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. Hari M. Srivastava
2. Sevtap Sümer Eker
3. Nanjundan Magesh
4. Halit Orhan
5. Deepak Bansal
6. Rosihan M. Ali
7. V. K. Balaji
8. Nihat Yağmur

In Polymers and Plastics

1. Hari M. Srivastava
2. Nanjundan Magesh
3. V. K. Balaji
4. Sevtap Sümer Eker
5. Halit Orhan
6. Deepak Bansal

Citations in the corpus

• Coefficient estimates for a subclass of analytic and bi-univalent functions (2015, result): “In fact, judging by the remarkable flood of papers on non-sharp estimates on the first two coefficients ja2j and ja3j of various subclasses of the bi-univalent function class R (see, for example, [19–30,35,31–34,15,36–38]), the above-cited recent pioneering work of Srivastava et al.”
• Coefficient Bounds for a Certain Class of Analytic and Bi-Univalent Functions (2015, background): “In fact, judging by the remarkable flood of papers on the subject (see, for example, [5–7, 9–12, 15–17, 19–21, 23, 26, 27, 29, 30]), the recent pioneering work of Srivastava et al.”
• Coefficient estimates for a general subclass of analytic and bi-univalent functions of the Ma–Minda type (2017, unknown): “Then the class S (τ, μ, λ, γ ;φ) reduces to the class S (γ, τ ;φ) investigated by Deniz [6] which is defined by requiring that f ∈ , 1 + 1 τ [ z f ′(z) + γ z2 f ′′(z) (1 − γ ) f (z) + γ z f ′(z) − 1 ] ≺ φ(z) (1.”
• Initial coefficient bounds for a general class of bi-univalent functions (2013, result): “Various subclasses of the bi-univalent function class Σ were introduced and non-sharp estimates on the first two coefficients |a2| and |a3| in the Taylor-Maclaurin series expansion (1) were found in several recent investigations (see, for example, [1–4, 6–8, 12, 14, 16, 19–21, 23, 27, 29]).”
• Coefficient bounds for subclasses of m-fold symmetric bi-univalent functions (2016, background): “[12], and Jahangiri and Hamidi [7](see also [1, 4, 6, 10], and the references cited in each of them).”