AbstractWe prove that if f is a quasiregular harmonic function, then there exists a number q∈(0,1) such that |f|q is subharmonic, and use this fact to generalize a result of Rubel, Shields, and Taylor, and Tamrazov, on the moduli of continuity of holomorphic functions
Our aim in this paper is to prove the existence of tangential limits for Poisson integrals of the fr...
In this paper we discuss some subordination results for a subclass of functions analytic in the unit...
AbstractWe consider the classes of analytic functions introduced recently by K.I. Noor which are def...
AbstractIn this note we determine all numbers q∈R such that |u|q is a subharmonic function, provided...
In 1984 J. Clunie and T. Sheil-Small proved ([2, Corollary 5.8]) that for any complex-valued and sen...
In this paper, we introduce a new class H_{T}(f,g;\alpha ,k) of analytic functions in the open unit ...
In this paper, we obtain sharp bounds for the norm of pre-Schwarzian derivatives of certain analytic...
AbstractLet U(λ) denote the class of all analytic functions f in the unit disk Δ of the form f(z)=z+...
We obtain upper and lower estimates of the (p; q) norm of the con-volution operator. The upper estim...
AbstractIn contrast to the famous Henkin–Skoda theorem concerning the zero varieties of holomorphic ...
summary:For a $C^1$-function $f$ on the unit ball $\mathbb B \subset \mathbb C ^n$ we define the Blo...
The purpose of the present paper is to establish some results involving coefficient conditions, dist...
AbstractIn this paper we prove two theorems of Littlewood–Paley type for M-subharmonic functions. As...
\begin{abstract} We obtain sharp $L^p\rightarrow L^q$ hypercontractive inequalities for the weighted...
AbstractWe extend Dyakonov's theorem on the moduli of holomorphic functions to the case of Lp-norms
Our aim in this paper is to prove the existence of tangential limits for Poisson integrals of the fr...
In this paper we discuss some subordination results for a subclass of functions analytic in the unit...
AbstractWe consider the classes of analytic functions introduced recently by K.I. Noor which are def...
AbstractIn this note we determine all numbers q∈R such that |u|q is a subharmonic function, provided...
In 1984 J. Clunie and T. Sheil-Small proved ([2, Corollary 5.8]) that for any complex-valued and sen...
In this paper, we introduce a new class H_{T}(f,g;\alpha ,k) of analytic functions in the open unit ...
In this paper, we obtain sharp bounds for the norm of pre-Schwarzian derivatives of certain analytic...
AbstractLet U(λ) denote the class of all analytic functions f in the unit disk Δ of the form f(z)=z+...
We obtain upper and lower estimates of the (p; q) norm of the con-volution operator. The upper estim...
AbstractIn contrast to the famous Henkin–Skoda theorem concerning the zero varieties of holomorphic ...
summary:For a $C^1$-function $f$ on the unit ball $\mathbb B \subset \mathbb C ^n$ we define the Blo...
The purpose of the present paper is to establish some results involving coefficient conditions, dist...
AbstractIn this paper we prove two theorems of Littlewood–Paley type for M-subharmonic functions. As...
\begin{abstract} We obtain sharp $L^p\rightarrow L^q$ hypercontractive inequalities for the weighted...
AbstractWe extend Dyakonov's theorem on the moduli of holomorphic functions to the case of Lp-norms
Our aim in this paper is to prove the existence of tangential limits for Poisson integrals of the fr...
In this paper we discuss some subordination results for a subclass of functions analytic in the unit...
AbstractWe consider the classes of analytic functions introduced recently by K.I. Noor which are def...
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