Certain Classes of Harmonic Multivalent Functions Based on Hadamard Product

Om P. Ahuja; H. ?zlem Güney; F. Müge Sakar

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Certain Classes of Harmonic Multivalent Functions Based on Hadamard Product

机译：基于Hadamard积的某些类调和多叶函数。

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We define and investigate two special subclasses of the class of complex-valued harmonic multivalent functions based on Hadamard product.

机译：我们定义和研究基于Hadamard乘积的复值谐波多价函数类的两个特殊子类。

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《Journal of inequalities and applications》 |2009年第1期|共12页
作者
Om P. Ahuja; H. ?zlem Güney; F. Müge Sakar;
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1. Certain Classes of Harmonic Multivalent Functions Based on Hadamard Product [J] . Om P. Ahuja, H. OEzlem Gueney, F. Muege Sakar Journal of inequalities and applications . 2009,第pta2期

机译：基于Hadamard积的某些调和多叶函数。
2. New classes of multivalently harmonic functions [J] . Xueqin Lu, Minggen Cui International journal of mathematical analysis . 2008,第1a4期

机译：新型多价谐波函数
3. On a New Class of Multivalent Functions with Negative Coefficient Defined by Hadamard Product Involving a Linear Operator [J] . Waggas Galib Atshan, Ali Hussein Battor, Amal Mohammed Dereush American Journal of Mathematics and Statistics . 2014,第3期

机译：由Hadamard积涉及线性算子定义的具有负系数的一类新的多叶函数。
4. Multivalent Harmonic Functions For Which Analytic Part is Multivalent Convex Functions [C] . Yasar Polatoglu, Yasemin Kahramaner, Esra O. Ucar, International Conference on Applied and Computational Mathematics . 2014

机译：分析部分的多价谐波函数是多价凸函数
5. Hadamard products of convex harmonic mappings. [D] . Goodloe, Mary Reams. 2004

机译：凸谐波映射的Hadamard乘积。
6. On new inequalities of Hermite–Hadamard–Fejer type for harmonically convex functions via fractional integrals [O] . Mehmet Kunt, İmdat İşcan, Nazlı Yazıcı, -1

机译：关于分数阶积分的调和凸函数的Hermite-Hadamard-Fejer型新不等式
7. Certain Classes of Harmonic Multivalent Functions Based on Hadamard Product [O] . 2009

机译：基于Hadamard积的某些调和多叶函数。
8. On Some Compositions of Hadamard Type in Classes of Analytic Functions [R] . C. Loewner, E. Netanyahu 1959

机译：关于解析函数类中Hadamard型的一些成分

Certain Classes of Harmonic Multivalent Functions Based on Hadamard Product

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