An Application of the Subordination Chains
Fractional Calculus and Applied Analysis, Tome 13 (2010) no. 5, p. 521.
Voir la notice de l'article dans European Digital Mathematics Library
MSC 2010: 30C45, 30A20, 34A30The notion of differential superordination was introduced in [4] by S.S.
Miller and P.T. Mocanu as a dual concept of differential subordination [3]
and was developed in [5]. The notion of strong differential subordination
was introduced by J.A. Antonino and S. Romaguera in [1]. In [6] the author
introduced the dual concept of strong differential superordination. In this
paper we study strong differential superordination using the subordination
chains.
Classification :
30C45
Mots-clés : Differential Subordination, Subordination Chain, Differential Superordination, Strong Differential Subordination, Strong Differential Superordination, Subordinant, Best Subordinant, Univalent Function, diferential subordination, subordination chain, differential superordination, strong differential subordination, strong differential superordination, subordinant, best subordinant, univalent function
Mots-clés : Differential Subordination, Subordination Chain, Differential Superordination, Strong Differential Subordination, Strong Differential Superordination, Subordinant, Best Subordinant, Univalent Function, diferential subordination, subordination chain, differential superordination, strong differential subordination, strong differential superordination, subordinant, best subordinant, univalent function
@article{FCAA_2010__13_5_219653, author = {Irina Oros, Georgia}, title = {An {Application} of the {Subordination} {Chains}}, journal = {Fractional Calculus and Applied Analysis}, pages = {521}, publisher = {mathdoc}, volume = {13}, number = {5}, year = {2010}, zbl = {1244.30018}, language = {en}, url = {https://geodesic-test.mathdoc.fr/item/FCAA_2010__13_5_219653/} }
Irina Oros, Georgia. An Application of the Subordination Chains. Fractional Calculus and Applied Analysis, Tome 13 (2010) no. 5, p. 521. https://geodesic-test.mathdoc.fr/item/FCAA_2010__13_5_219653/