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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

- Siti Mariyam Hj. Shamsuddin, Razana Alwee, Maslina Darus
- 2009 World Congress on Nature & Biologically…
- 2009

Three Term Backpropagation(BP) Network as proposed by Zweiri in 2003 has outperformed standard Two Term Backpropagation. However, further studies on Three Term Backpropagation in 2007 indicated that this network only surpassed standard BP for small scale datasets but not for medium and large scale datasets. It has also been observed that by using Mean… (More)

- Berkenaan Subkelas, Fungsi p-Valen, Tertentu Berpekali, MASLINA DARUS, Anas Aljarah, 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)