Pin-Hong Long

collaborators

3 papers

math.CV2026

Functional inequalities for starlike and convex functions associated with $g$ -derivative operator

An Huang, Pinhong Long, Halit Orhan +1

In this paper we first introduce a new class of derivative operators, termed $g$ -derivative operators, which unifies the $q$ -derivative, $(p, q)$ -derivative and $(α, β, γ)$ -derivative…

math.CV2023

On the symmetric $q$ -analog on the bi-univalent functions with respect to symmetric points

Pinhong Long, Huili Han, Halit Orhan +1

Our objective is to usher and investigate the subclass $S_{\sum}^{*}_{q}^{η} (μ, λ; ϕ)$ of the function class $\sum$ of analytic and bi-univalent functions related…

math.AP2018

A characterization of rough fractional type integral operators and Campanato estimates for their commutators on the variable exponent vanishing generalized Morrey spaces

Ferit Grbz, Shenghu Ding, Huili Han +1

In this paper, applying some properties of variable exponent analysis, we first dwell on Adams and Spanne type estimates for a class of fractional type integral operators of variab…

Functional inequalities for starlike and convex functions associated with g-derivative operator

On the symmetric q-analog on the bi-univalent functions with respect to symmetric points

A characterization of rough fractional type integral operators and Campanato estimates for their commutators on the variable exponent vanishing generalized Morrey spaces

Functional inequalities for starlike and convex functions associated with $g$ -derivative operator

On the symmetric $q$ -analog on the bi-univalent functions with respect to symmetric points