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- M. Alomari, Maslina Darus, Ugur S. Kirmaci
- Computers & Mathematics with Applications
- 2010

- M. Alomari, Maslina Darus, Sever Silvestru Dragomir, Pietro Cerone
- Appl. Math. Lett.
- 2010

- M. Alomari, M. Darus
- 2008

In this paper the extension of Hadamard's type inequality for s– convex function and s–convex functions on the coordinates defined in 2-variables and some applications are given.

Inequalities of the Hadamard and Jensen types for coordinated log-convex functions defined in a rectangle from the plane and other related results are given.

- M. ALOMARI, M. DARUS, S. S. DRAGOMIR
- 2010

In this note we obtain some inequalities of Hermite-Hadamard type for functions whose second derivatives absolute values are quasi-convex. Applications for special means are also provided.

Recently Breaz and Breaz [4] and Breaz et.al[5] introduced two general integral operators

In this paper, we introduce a new class of functions which are analytic and uni-valent with negative coefficients defined by using a certain fractional calculus and fractional calculus integral operators. Characterization property,the results on modified Hadamard product and integrals transforms are discussed. Further, distortion theorem and radii of… (More)

- Zhi-Gang Wang, R. Aghalary, Maslina Darus, Rabha W. Ibrahim
- Mathematical and Computer Modelling
- 2009

- Ma'moun Harayzeh Al-Abbadi, Maslina Darus
- Int. J. Math. Mathematical Sciences
- 2010

2009 recently introduced a new generalized derivative operator μ n,m λ1,λ2 , which generalized many well-known operators studied earlier by many different authors. In this present paper, we shall investigate a new subclass of analytic functions in the open unit disk U {z ∈ C : |z| < 1} which is defined by new generalized derivative operator. Some results on… (More)

- Berkenaan Subkelas, Fungsi p-Valen, Tertentu Berpekali, MASLINA DARUS

In this article, a certain differential operator , () k p S f z α,β,l,δ and a subclass () n, p p S , α,β,δ,l for analytic functions with positive coefficients of the form ∑ ∞ + = + = 1) (p n n n p z a z z f are introduced. Some properties such as the coefficients inequalities, distortion theorem, radii of starlikeness and convexity, closure theorems and… (More)