Breaz, DanielEl-Deeb, Sheza M.Aydoǧan, Seher MelikeSakar, Fethiye Müge2023-10-192023-10-192023Breaz, D., El-Deeb, S. M., Aydoğan, S. M. ve Sakar, F. M. (2023). The yamaguchi–noshiro type of bi-univalent functions connected with the linear q-convolution operator. Mathematics, 11(15), 1-13.2227-7390https://www.mdpi.com/2227-7390/11/15/3363https://hdl.handle.net/11468/12879In the present paper, the authors introduce and investigate two new subclasses of the function class (Formula presented.) of bi-univalent analytic functions in an open unit disk (Formula presented.) connected with a linear q-convolution operator. The bounds on the coefficients (Formula presented.) and (Formula presented.) for the functions in these new subclasses of (Formula presented.) are obtained. Relevant connections of the results presented here with those obtained in earlier work are also pointed out.eninfo:eu-repo/semantics/openAccessAnalytic functionsbi-univalent functionsCoefficient boundsConvolutionFractional derivativesUnivalent functionsThe yamaguchi–noshiro type of bi-univalent functions connected with the linear q-convolution operatorThe yamaguchi–noshiro type of bi-univalent functions connected with the linear q-convolution operatorArticle1115113WOS:0010464531000012-s2.0-8516759599410.3390/math11153363Q1N/A