Faber polynomial coefficient estimates for analytic bi-close-to-convex functions
β Scribed by Hamidi, Samaneh G.; Jahangiri, Jay M.
- Book ID
- 122182798
- Publisher
- Elsevier Science
- Year
- 2014
- Tongue
- English
- Weight
- 211 KB
- Volume
- 352
- Category
- Article
- ISSN
- 1631-073X
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π SIMILAR VOLUMES
## 2 3 Let f z s z q a z q a z q ΠΈΠΈΠΈ be a normalized strongly close-to-convex 2 3 function of order β£ ) 0 defined on the unit disk β«.ήβ¬ This means that there is a normalized convex univalent function and β€ g β«ήβ¬ such that X f z β£ Ε½ .
The class S H consists of harmonic, univalent, and sense-preserving functions f in the open unit disk U = z z < 1 , such that f = h + αΈ‘, where h z = z + β n=2 a n z n and g z = β n=1 a -n z n . Let S 0 H , C H , and C 0 H denote the subclass of S H with a -1 = 0, the subclass of S H with f being a c