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作 者:Huo TANG H.M.ZAYED A.O.MOSTAFA M.K.AOUF
机构地区:[1]School of Mathematics and Statistics, Chifeng University, Inner Mongolia 024000, P. R. China [2]Department of Mathematics, Faculty of Science, Menofia University, Shebin Elkom 32511, Egypt [3]Department of Mathematics, Faculty of Science, Mansoura University, Mansoura 35516, Egypt
出 处:《Journal of Mathematical Research with Applications》2018年第3期236-246,共11页数学研究及应用(英文版)
基 金:Supported by the National Natural Science Foundation of China(Grant Nos.11561001;11271045);the Program for Young Talents of Science and Technology in Universities of Inner Mongolia Autonomous Region(Grant No.NJYT-18-A14);the Natural Science Foundation of Inner Mongolia(Grant Nos.2010MS0117;2014MS0101;2017MS0113);the Higher School Foundation of Inner Mongolia(Grant Nos.NJZY16251;NJZY17300;NJZY17301;NJZY18217);the Natural Science Foundation of Chifeng
摘 要:In this paper, we introduce two subclasses Eq *(φ) and ∑*q,a(φ) of meromorphic functions f(z) for which qzDqf(z)/f(z)〈φ (z) and-(1-a/q)qzDqf(z)+azqDq[zDqf(z)]/(1-a/q)f(z)-azDqf(z)〈φ(z),a ∈ C/(0,1],0〈q〈1, respectively. Sharp bounds for the Fekete-Szeg5 functional lal-tta21 of the above classes are obtained. Also, we consider some applications of the results obtained to functions defined by q-Bessel function.In this paper, we introduce two subclasses Eq *(φ) and ∑*q,a(φ) of meromorphic functions f(z) for which qzDqf(z)/f(z)〈φ (z) and-(1-a/q)qzDqf(z)+azqDq[zDqf(z)]/(1-a/q)f(z)-azDqf(z)〈φ(z),a ∈ C/(0,1],0〈q〈1, respectively. Sharp bounds for the Fekete-Szeg5 functional lal-tta21 of the above classes are obtained. Also, we consider some applications of the results obtained to functions defined by q-Bessel function.
关 键 词:analytic function meromorphic function Fekete-Szego problem q-derivative operator q-Bessel function
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