Best Subordinants of the Strong Differential Superordination

Year 2009, Volume: 38 Issue: 3, 293 - 298, 01.03.2009

Gheorghe Oros A.o. Taut

Keywords

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References

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• Miller, S. S. and Mocanu, P. T. Differential subordinations. Theory and applications (Pure and Applied Mathematics, Marcel Dekker, Inc., New York, 2000).
• Miller, S. S. and Mocanu, P. T. Subordinants of differential superordinations, Complex Vari- ables 48 (10), 815–826, 2003.
• Oros, G. I. and Oros, Gh. Strong differential subordination, Turkish Journal of Mathematics 33(3), 249–257, 2009.
• Oros, G. I. Strong differential superordination, Acta Universitatis Apulensis 19, 101–106, 2009.
• Oros, G. I. Sufficient conditions for univalence obtained by using first order nonlinear strong differential subordinations(to appear).
• Oros, G. I. Sufficient conditions for univalence obtained by using second order linear strong differential subordinations, Turkish Journal of Mathematics (accepted).
• Oros, G. I. and Oros, Gh. Second order nonlinear strong differential subordinations, Bull. Belg. Math. Soc. Simon Stevin 16, 171–178, 2009.