Accès libre

Properties on a subclass of univalent functions defined by using a multiplier transformation and Ruscheweyh derivative

À propos de cet article

Citez

[1] A. Alb Lupaş, On special differential subordinations using Sǎlǎgean and Ruscheweyh operators, Mathematical Inequalities and Applications, Volume 12, Issue 4, 2009, 781-790.10.7153/mia-12-61Search in Google Scholar

[2] A. Alb Lupaş, On a certain subclass of analytic functions defined by Salagean and Ruscheweyh operators, Journal of Mathematics and Applications, No. 31, 2009, 67-76.Search in Google Scholar

[3] A. Alb Lupaş, A special comprehensive class of analytic functions defined by multiplier transformation, Journal of Computational Analysis and Applications, Vol. 12, No. 2, 2010, 387-395.Search in Google Scholar

[4] A. Alb Lupaş, A new comprehensive class of analytic functions defined by multiplier transformation, Mathematical and Computer Modelling 54 (2011) 2355–2362.10.1016/j.mcm.2011.05.044Search in Google Scholar

[5] A. Alb Lupaş, On special differential subordinations using a generalized Sǎlǎgean operator and Ruscheweyh derivative, Journal of Computational Analysis and Applications, Vol. 13, No.1, 2011, 98-107.Search in Google Scholar

[6] A. Alb Lupaş, On a certain subclass of analytic functions defined by a generalized Sǎlǎgean operator and Ruscheweyh derivative, Carpathian Journal of Mathematics, 28 (2012), No. 2, 183-190.Search in Google Scholar

[7] A. Alb Lupaş, On special differential subordinations using multiplier transformation and Ruscheweyh derivative, Romai Journal, Vol. 6, Nr. 2, 2010, p. 1-14.Search in Google Scholar

[8] A. Alb Lupaş, D. Breaz, On special differential superordinations using Sǎlǎgean and Ruscheweyh operators, Geometric Function Theory and Applications’ 2010 (Proc. of International Symposium, Sofia, 27-31 August 2010), 98-103.Search in Google Scholar

[9] A. Alb Lupaş, Certain special differential superordinations using multiplier transformation, International Journal of Open Problems in Complex Analysis, Vol. 3, No. 2, July, 2011, 50-60.Search in Google Scholar

[10] A. Alb Lupaş, On special differential superordinations using multiplier transformation, Journal of Computational Analysis and Applications, Vol. 13, No.1, 2011, 121-126.Search in Google Scholar

[11] A. Alb Lupaş, On special differential superordinations using a generalized Sǎlǎgean operator and Ruscheweyh derivative, Computers and Mathematics with Applications 61, 2011, 1048-1058, doi:10.1016/j.camwa.2010.12.055.10.1016/j.camwa.2010.12.055Search in Google Scholar

[12] A. Alb Lupaş, Certain special differential superordinations using a generalized Sǎlǎgean operator and Ruscheweyh derivative, Analele Universitatii Oradea, Fasc. Matematica, Tom XVIII, 2011, 167-178.10.1016/j.camwa.2010.12.055Search in Google Scholar

[13] A. Alb Lupaş, On special differential superordinations using multiplier transformation and Ruscheweyh derivative, International Journal of Research and Reviews in Applied Sciences 9 (2), November 2011, 211-222.Search in Google Scholar

[14] A. Alb Lupaş, Certain special differential superordinations using multiplier transformation and Ruscheweyh derivative, Journal of Computational Analysis and Applications, Vol. 13, No.1, 2011, 108-115.Search in Google Scholar

[15] A. Alb Lupaş, Some differential subordinations using Ruscheweyh derivative and Sǎlǎgean operator, Advances in Difference Equations.2013, 2013:150., DOI: 10.1186/1687-1847-2013-150.10.1186/1687-1847-2013-150Search in Google Scholar

[16] F.M. Al-Oboudi, On univalent functions defined by a generalized Sǎlǎgean operator, Ind. J. Math. Math. Sci., 27 (2004), 1429-1436.10.1155/S0161171204108090Search in Google Scholar

[17] L. Andrei, Differential subordinations using Ruscheweyh derivative and generalized Sǎlǎgean operator, Advances in Difference Equation, 2013, 2013:252, DOI: 10.1186/1687-1847-2013-252.10.1186/1687-1847-2013-252Search in Google Scholar

[18] L. Andrei, V. Ionescu, Some differential superordinations using Ruscheweyh derivative and generalized Sǎlǎgean operator, Journal of Computational Analysis and Applications, Vol. 17, No. 3, 2014, 437-444Search in Google Scholar

[19] A.R. Juma, H. Zirar, Properties on a subclass of p-valent functions defined by new operatorVpλ$V_p^\lambda $, Analele Univ. Oradea, Fasc. Math, Tom XXI (2014), Issue No. 1, 73–82.Search in Google Scholar

[20] St. Ruscheweyh, New criteria for univalent functions, Proc. Amet. Math. Soc., 49(1975), 109-115.10.1090/S0002-9939-1975-0367176-1Search in Google Scholar

[21] G. St. Sǎlǎgean, Subclasses of univalent functions, Lecture Notes in Math., Springer Verlag, Berlin, 1013 (1983), 362-372.Search in Google Scholar

eISSN:
1844-0835
Langue:
Anglais
Périodicité:
Volume Open
Sujets de la revue:
Mathematics, General Mathematics