关于与$（p，q）$-Lucas多项式和$\rho+i\neneneba xi阶bi-Bazilevic型函数有关的一个新的双一价函数子类$

IF 0.8 4区数学 Q2 MATHEMATICS Turkish Journal of Mathematics Pub Date : 2023-01-01 DOI:10.55730/1300-0098.3348

H. Orhan, İ. Aktaş, H. Arikan

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引用次数: 1

摘要

利用(p, q) -Lucas多项式和ρ + isξ阶的bi-Bazilevic _型函数，定义了双一元函数的一个新子类。我们得到了属于新子类的函数的系数不等式。除了这些结果外，还得到了Fekete-Szegö泛函的上界。最后，对于一些特殊的参数值，给出了一些推论

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On a new subclass of biunivalent functions associated with the $(p,q)$-Lucas polynomials and bi-Bazilevic type functions of order $\rho+i\xi$

: Using ( p, q ) -Lucas polynomials and bi-Bazilevic̆ type functions of order ρ + iξ, we defined a new subclass of biunivalent functions. We obtained coeﬀicient inequalities for functions belonging to the new subclass. In addition to these results, the upper bound for the Fekete-Szegö functional was obtained. Finally, for some special values of parameters, several corollaries were presented

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来源期刊

Turkish Journal of Mathematics 数学-数学

CiteScore

1.80

自引率

10.00%

发文量

161

审稿时长

6-12 weeks

期刊介绍： The Turkish Journal of Mathematics is published electronically 6 times a year by the Scientific and Technological Research Council of Turkey (TÜBİTAK) and accepts English-language original research manuscripts in the field of mathematics. Contribution is open to researchers of all nationalities.

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