Vol. 1, Issue 13, Part G (2015)

Abstract
The study of univalent is one of the main branches of geometric function theory and one of the most fascinating aspects of the theory of analytical functions of a complex variable. Koebe in 1907 in his investigation, Gronwall’s proof of the area theorem in 1914 and Bieberbach’s assessment for the second coefficient of a normalized univalent function in 1916, showed the finesse of the theory of univalent function. Therefore number of mathematicians were attracted by those interesting problems and motivated to develop various new methods for complex analysis