Selected Survey Articles in 

Geometric Function Theory 

• V. Ravichandran and Priya G Krishnan, Starlike and Convex Functions, Mathematics Newsletter, Ramanujan Mathematical Society (2023)

• V. Ravichandran and Sumit Nagpal, A Survey on Univalent Functions with Fixed Second Coefficient, Mathematics Newsletter, Ramanujan Mathematical Society, Vol. 33  (2022), no. 3, pp. 17-28.

• Nak Eun Cho, Virendra Kumar, and V. Ravichandran, A  survey on coefficient estimates for Caratheodory functions, Applied Mathematics E-Notes, 19 (2019), 370-396 .

• V. Ravichandran, Geometric properties of partial sums of univalent function, Mathematics Newsletter, Ramanujan Mathematical Society,  Vol. 22 No 3, 2012, pp. 208-221.

• Rosihan M. Ali,  V. Ravichandran, Uniformly Convex and Uniformly Starlike Functions,  Mathematics Newsletter, Ramanujan Mathematical Society,  Vol. 21 No 1, 2011, pp. 16-30.

• Sahoo, Pravati; Mohapatra, R. N. A survey on some special classes of Bazilevič functions and related function classes. Current topics in pure and computational complex analysis, 63–88, Trends Math., Birkhäuser/Springer, New Delhi, 2014. 

• Noor, Khalida Inayat; Malik, Bushra; Mustafa, Saima A survey on functions of bounded boundary and bounded radius rotation. Appl. Math. E-Notes 12 (2012), 136–152 

• Gregorczyk, Magdalena; Koczan, Leopold A survey of a selection of methods for determination of Koebe sets. Ann. Univ. Mariae Curie-Skłodowska Sect. A 71 (2017), no. 2, 63–67. 

• Sahoo, Pravati; Mohapatra, R. N. A survey on some special classes of Bazilevič functions and related function classes. Current topics in pure and computational complex analysis, 63–88, Trends Math., Birkhäuser/Springer, New Delhi, 2014. 

• Bshouty, Daoud; Lyzzaik, Abdallah Boundary behavior of univalent harmonic mappings. A survey of recent boundary behavior results of univalent harmonic mappings. Current topics in pure and computational complex analysis, 1–19, Trends Math., Birkhäuser/Springer, New Delhi, 2014. 

• Vasudevarao, A. Region of variability for some subclasses of univalent functions. Mathematics and computing 2013, 151–170, Springer Proc. Math. Stat., 91, Springer, New Delhi, 2014. 

• Kim, Yong Chan Survey on integral transforms in the univalent function theory. New extension of historical theorems for univalent function theory (Japanese) (Kyoto, 1999). Sūrikaisekikenkyūsho Kōkyūroku No. 1164 (2000), 31–44. 

• Rønning, Frode A survey on uniformly convex and uniformly starlike functions. Ann. Univ. Mariae Curie-Skłodowska Sect. A 47 (1993), 123–134. 

• Silverman, Herb A survey with open problems on univalent functions whose coefficients are negative. Rocky Mountain J. Math. 21 (1991), no. 3, 1099–1125. 

• Ahuja, O. P.; Silverman, H. A survey on spiral-like and related function classes. Math. Chronicle 20 (1991), 39–66. 

• MacGregor, T. H. Linear methods in geometric function theory. Amer. Math. Monthly 92 (1985), no. 6, 392–406. 

• Goodman, A. W. An invitation to the study of univalent and multivalent functions. Internat. J. Math. Math. Sci. 2 (1979), no. 2, 163–186. 

• Ahuja, O. P., The Bieberbach conjecture and its impact on the developments in geometric function theory. Math. Chronicle 15 (1986), 1–28.