International Journal of Mathematics and Mathematical Sciences
Volume 2004 (2004), Issue 36, Pages 1937-1942
doi:10.1155/S0161171204309051
Abstract
We consider functions f, analytic in the unit disc and of the
normalized form f(z)=z+∑n=2∞anzn. For
functions f∈R¯δ(β), the class of functions
involving the Ruscheweyh derivatives operator, we give sharp
upper bounds for the Fekete-Szegö functional |a3−μa22|.