Best Subordinants of the Strong Differential Superordination

Yıl 2009, Cilt: 38 Sayı: 3, 293 - 298, 01.03.2009

Antonino, Jos´e A. and Romaguera, S. Strong differential subordination to Briot-Bouquet differential equations, Journal of Differential Equations, 114, 101–105, 1994.
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.

Yıl 2009, Cilt: 38 Sayı: 3, 293 - 298, 01.03.2009

Antonino, Jos´e A. and Romaguera, S. Strong differential subordination to Briot-Bouquet differential equations, Journal of Differential Equations, 114, 101–105, 1994.
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.

Toplam 8 adet kaynakça vardır.

Birincil Dil	Türkçe
Bölüm	Matematik
Yazarlar	Gheorghe Oros Bu kişi benim A.o. Taut Bu kişi benim
Yayımlanma Tarihi	1 Mart 2009
Yayımlandığı Sayı	Yıl 2009 Cilt: 38 Sayı: 3

APA	Oros, G., & Taut, A. (2009). Best Subordinants of the Strong Differential Superordination. Hacettepe Journal of Mathematics and Statistics, 38(3), 293-298.
AMA	Oros G, Taut A. Best Subordinants of the Strong Differential Superordination. Hacettepe Journal of Mathematics and Statistics. Mart 2009;38(3):293-298.
Chicago	Oros, Gheorghe, ve A.o. Taut. “Best Subordinants of the Strong Differential Superordination”. Hacettepe Journal of Mathematics and Statistics 38, sy. 3 (Mart 2009): 293-98.
EndNote	Oros G, Taut A (01 Mart 2009) Best Subordinants of the Strong Differential Superordination. Hacettepe Journal of Mathematics and Statistics 38 3 293–298.
IEEE	G. Oros ve A. Taut, “Best Subordinants of the Strong Differential Superordination”, Hacettepe Journal of Mathematics and Statistics, c. 38, sy. 3, ss. 293–298, 2009.
ISNAD	Oros, Gheorghe - Taut, A.o. “Best Subordinants of the Strong Differential Superordination”. Hacettepe Journal of Mathematics and Statistics 38/3 (Mart 2009), 293-298.
JAMA	Oros G, Taut A. Best Subordinants of the Strong Differential Superordination. Hacettepe Journal of Mathematics and Statistics. 2009;38:293–298.
MLA	Oros, Gheorghe ve A.o. Taut. “Best Subordinants of the Strong Differential Superordination”. Hacettepe Journal of Mathematics and Statistics, c. 38, sy. 3, 2009, ss. 293-8.
Vancouver	Oros G, Taut A. Best Subordinants of the Strong Differential Superordination. Hacettepe Journal of Mathematics and Statistics. 2009;38(3):293-8.