Add to ORKGLet $f(z)=sum_{n=0}^{infty} a_n z^n$ be an analytic function on${z:|z|<1}, hin H$ and$Omega_f(r)= sum_{n=0}^{infty} |a_n| r^n$. If$$eta_{fh}=varliminflimits_{ro1}frac{lnlnOmega_f(r)}{ln h(r)}=+infty,$$then Wiman's inequality$M_f(r)leq mu_f(r) ln^{1/2+delta}mu_f(r)$is true for all $rin (r_0, 1)ackslash E(delta)$, where $h-mbox{meas} E<+infty.
Let Ss(α) (0≤α< 1/2) be the class of functions f(z) = z+·· · which are analytic in the unit disk ...
International audienceContinuing our earlier work on the same topic published in the same journal la...
The aim of this paper is to give a coefficient inequality for the class of analytic functions in the...
Let $f(z)=\sum_{n=0}^{\infty} a_n z^n$ be an analytic function on $\{z:|z|<1\},\ h\in H$ and $\Om...
Let $\mathcal{A}^2$ be a class of analytic functions $f$ represented by power series of the from $$ ...
In the paper we prove for the first time an analogue of the Wiman inequality in the class of analyti...
In this paper we prove some analogue of Wiman’s inequality for analytic functions f(z1, z2) in the d...
In this paper we first consider another version of the Rogosinski inequality for analytic functions$...
AbstractFor entire functions of the form ∑∞n = 0aneiθntzn where the θn are integers satisfying the H...
Let $f(z)=\sum_{n=0}^{\infty} a_n z^n$ be an analytic function on $\{z:|z|<1\},\ h\in H$ and $\Om...
Abstract. For real $\alpha(\alpha>1) $ , subclasses $M(\alpha) $ and $N(\alpha) $ of analytic fuc...
If A is the class of all analytic functions in the complex unit disc $\Delta$, of the form: $f(z) =...
Abstract. For real $\alpha(\alpha>1) $ , subclasses $M(\alpha) $ and $N(\alpha) $ of analytic fuc...
If A is the class of all analytic functions in the complex unit disc $\Delta$, of the form: $f(z) = ...
Continuing our earlier work on the same topic published in the same journal last year we prove the f...
Let Ss(α) (0≤α< 1/2) be the class of functions f(z) = z+·· · which are analytic in the unit disk ...
International audienceContinuing our earlier work on the same topic published in the same journal la...
The aim of this paper is to give a coefficient inequality for the class of analytic functions in the...
Let $f(z)=\sum_{n=0}^{\infty} a_n z^n$ be an analytic function on $\{z:|z|<1\},\ h\in H$ and $\Om...
Let $\mathcal{A}^2$ be a class of analytic functions $f$ represented by power series of the from $$ ...
In the paper we prove for the first time an analogue of the Wiman inequality in the class of analyti...
In this paper we prove some analogue of Wiman’s inequality for analytic functions f(z1, z2) in the d...
In this paper we first consider another version of the Rogosinski inequality for analytic functions$...
AbstractFor entire functions of the form ∑∞n = 0aneiθntzn where the θn are integers satisfying the H...
Let $f(z)=\sum_{n=0}^{\infty} a_n z^n$ be an analytic function on $\{z:|z|<1\},\ h\in H$ and $\Om...
Abstract. For real $\alpha(\alpha>1) $ , subclasses $M(\alpha) $ and $N(\alpha) $ of analytic fuc...
If A is the class of all analytic functions in the complex unit disc $\Delta$, of the form: $f(z) =...
Abstract. For real $\alpha(\alpha>1) $ , subclasses $M(\alpha) $ and $N(\alpha) $ of analytic fuc...
If A is the class of all analytic functions in the complex unit disc $\Delta$, of the form: $f(z) = ...
Continuing our earlier work on the same topic published in the same journal last year we prove the f...
Let Ss(α) (0≤α< 1/2) be the class of functions f(z) = z+·· · which are analytic in the unit disk ...
International audienceContinuing our earlier work on the same topic published in the same journal la...
The aim of this paper is to give a coefficient inequality for the class of analytic functions in the...