用算子\mathcal I_p,\alpha,\beta^\delta,\lambda,l定义的多叶解析函数子类的性质

用算子 ${\mathcal I_{p,\alpha,\beta}^{\delta,\lambda,l}}$ 定义的多叶解析函数子类的性质

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详细信息

摘要: 利用算子 ${\mathcal I_{p,\alpha,\beta}^{\delta,\lambda,l}}f(z)$ 的性质研究了多叶解析函数子类 ${\mathcal I_{p,\alpha,\beta,\gamma,B}^{\delta,\lambda,l,\xi,A}}$ 的一些性质，得到子类 ${\mathcal I_{p,\alpha,\beta,\gamma,B}^{\delta,\lambda,l,\xi,A}}$ 的充分条件、从属关系、包含关系、卷积性质和不等式性质.
- Hadamard乘积.
Abstract: Some properties for a certain subclass ${\mathcal I_{p,\alpha,\beta,\gamma,B}^{\delta,\lambda,l,\xi,A}}$ of multivalent functions defined by the certain operator ${\mathcal I_{p,\alpha,\beta}^{\delta,\lambda,l}}f(z)$ are investigated.Such results as sufficient conditions, subordination relations, inclusion relationships, convoltion properties and inequality properties are proved.
- Hadamard product.